GEOLOGICA CARPATHICA, JUNE 2008, 59, 3, 199—209
www.geologicacarpathica.sk
Stripped image of the gravity field of the Carpathian-
Pannonian region based on the combined interpretation
of the CELEBRATION 2000 data
ZUZANA ALASONATI TAŠÁROVÁ
1
, MIROSLAV BIELIK
2, 3
and HANS-JÜRGEN GÖTZE
1
1
Institut für Geowissenschaften, Christian-Albrechts-Universität zu Kiel, Geophysik, Otto-Hahn-Platz 1, D-24118 Kiel, Germany;
tasarova@geophysik.uni-kiel.de
2
Department of Applied and Environmental Geophysics, Faculty of Natural Sciences, Mlynská dolina, Bratislava, Slovak Republic;
bielik@fns.uniba.sk
3
Geophysical Institute of the Slovak Academy of Sciences, Dúbravská cesta 9, Bratislava, Slovak Republic; geofmiro@savba.sk
(Manuscript received August 15, 2007; accepted in revised form December 13, 2007)
Abstract: The Carpathian-Pannonian region is one of the areas of Central Europe with good coverage of geophysical
and geological data. This is due to its complicated evolution that attracted scientific interest already in the past. In
addition, several international seismic experiments were conducted here in the last 10 years. The model to be presented
uses most of these available data to perform a combined gravity—seismic interpretation. The analysis of the gravity
anomalies is performed in order to identify the sources of the anomalies, separate their effects and localize the lithos-
pheric inhomogeneities. The gravity stripped image of the region reveals significant differences in the nature of the
Microplates ALCAPA and Tisza-Dacia from the surrounding regions.
Key words: Carpathian-Pannonian region, Bouguer anomaly, 3-D density modelling, interpretation of the gravity field,
lithospheric structure.
Introduction
The Carpathian Mountain belt, extending over 1300 km, is
surrounded by the Pannonian Basin System, Eastern Alps, Bo-
hemian Massif, Trans-European Suture Zone (TESZ) and the
south-western part of the Precambrian East European Craton
(EEC) (Fennosarmatian Craton). The present structural pattern
of the Carpathians was formed by the Late Jurassic to Tertiary
subduction-collision orogenic processes in the Tethyan mo-
bile belt between the stable European Platform in the NE and
the Apulia/Adria-related continental blocks (ALCAPA and
Tisza-Dacia) drifting from the SW (e.g. Kováč 2000).
Recently, several international seismic refraction experi-
ments (POLONAISE’97, CELEBRATION 2000, ALP 2002,
SUDETES 2003), aimed at investigation of the lithospheric
structure in this area, have been performed (e.g. Guterch et
al. 2003a).
The work presented uses most of these data to perform a
combined gravity and seismic 3-D modelling. For this pur-
pose, complete Bouguer anomaly newly compiled (Bielik et
al. 2006) was used for the forward modelling by means of the
Interactive Gravity and Magnetic System (IGMAS) (e.g.
Götze 1976; Götze & Lahmeyer 1988). All additional geolog-
ical and geophysical data available were combined into a 3-D
structural image of the Western Carpathians and Pannonian
Basin. It is impossible, however, to perform 3-D modelling of
the Carpathian-Pannonian region without including the sur-
rounding units. Therefore, this large-scale lithospheric mod-
el also comprises the TESZ, EEC, Bohemian Massif and
Eastern Alps. It extends down to a depth of 220 km and is
developed along 31 parallel cross-sections cutting the above
named units.
Geological setting
The East European Craton (EEC), formed during the Pre-
cambrian, is composed of Proterozoic igneous and metamor-
phic rocks covered by Vendian and Paleozoic strata (Dadlez et
al. 2005). It is divided from the younger Paleozoic platform to
the SW by the Trans-European Suture Zone (TESZ). The
TESZ is a broad (up to 200 km) zone, crossing Europe from
the North Sea to the Black Sea. The north-eastern boundary of
the TESZ in Poland is the fault zone, called the Teisseyere-
Tornquist-Zone (TTZ) (Dadlez et al. 2005 and references
therein). In Poland, the TESZ consists of several suspected ter-
ranes accreted to the south-western margin of the EEC during
the Paleozoic (e.g. Winchester et al. 2002; Guterch & Grad
2006). These terranes are referred to as Bruno-Silesian (called
also Upper-Silesia), Małopolska and Łysogóry blocks. The
latter two are exposed in SE Poland in the Holy Cross Moun-
tains (HCM) and are separated by the Holy Cross Fault. The
SW part of the HCM belongs to the marginal parts of the
Małopolska block (Kielce Unit) and the NE part of the HCM
belongs to the Łysogóry block (Łysogóry Unit) (e.g. Schätz et
al. 2006). Both blocks are interpreted as Baltica derived ter-
ranes (e.g. Malinowski et al. 2005; Janik et al. 2005). The
Bruno-Silesian block seems to differ from the Małopolska.
These two units have different stratigraphic development and
are separated by a 500 m wide zone, referred to as the
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ALASONATI TAŠÁROVÁ, BIELIK and GÖTZE
Kraków-Lubliniec Zone (Buła et al. 1997). Hence the Bruno-
Silesian block is interpreted as a fragment of Gondwana (e.g.
Malinowski et al. 2005). However, some authors (e.g. Schätz
et al. 2006 and references therein) interpreted all three terranes
as exotic terranes of Gondwanan provenance.
The Bohemian Massif, forming the easternmost part of the
Variscan belt, is the largest stable outcrop of pre-Permian
rocks in Western Europe. It consists mainly of metamorphic
rocks, granites, and subordinate fossiliferous Paleozoic rocks
(Hrubcová et al. 2005 and references therein).
The Western Carpathians belong to the ALCAPA micro-
plate (e.g. Kováč 2000), which reaches the Pieniny Klippen
Belt (PKB) in the north, and the Tisza-Dacia microplate in the
south. The ALCAPA microplate is thrusted over the Tisza-Da-
cia microplate along the Mid-Hungarian Line, which is a Ter-
tiary strike-slip fault zone (e.g. Plašienka et al. 1997). The
Western Carpathians comprise, from north to south: the Outer
Western Carpathians, Pieniny Klippen Belt (PKB) and the
Central Western Carpathians. The Carpathian Foredeep is lo-
cated in front of the Outer Carpathians along the entire Car-
pathian orogen (Fig. 1).
The Pannonian Basin System (PBS) was formed as a back-
arc system due to the lithospheric extension and mantle up-
welling behind the Carpathian arc during two stages (e.g. Hor-
váth 1993; Kováč 2000). The driving mechanism for the ex-
tension is thought to be, traditionally, the subduction roll-back
of the European Platform (e.g. Royden et al. 1983; Konečný et
al. 2002; Szabó et al. 2004). The PBS is filled with Tertiary
and Quaternary strata that reach, in some places, more than
6 km (e.g. Kováč 2000; Makarenko et al. 2002).
Review of results of the previous geophysical
investigations
The former geophysical investigations provided informa-
tion on the crustal thickness, revealing the crust-mantle
boundary (Moho) to be very shallow in the Pannonian Basin.
The Moho deepens towards the Carpathians to the north and
east, as well as towards the Bohemian Massif and the Eastern
Alps in the west (e.g. Horváth 1993; Šefara et al. 1996). Simi-
larly to the Moho, also the lithosphere-asthenosphere bound-
ary (LAB) in the Pannonian Basin region is very shallow. Ac-
cording to the seismological data, magnetotelluric sounding
and geothermal measurements (e.g. Babuška et al. 1987; Praus
et al. 1990; Horváth 1993; Čermák 1994), the lithosphere-as-
thenosphere boundary in the Pannonian Basin is at depths of
60 to 80 km. More recent data based on the 2-D integrated
Fig. 1. Location map. Acronyms stand for: PBS – Pannonian Basin System, PKB – Pieniny Klippen Belt, OWC – Outer Western
Carpathians, CF – Carpathian Foredeep, BSB – Bruno-Silesian Block, HCM – Holy Cross Mts, TTZ – Teisseyre-Tornquist Zone,
VF – Variscan Front.
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GRAVITY FIELD OF THE CARPATHIAN-PANNONIAN REGION BASED ON CELEBRATION 2000 DATA
modelling combining the heat flow density distribution, abso-
lute topographic elevation, gravity data and geoid (Zeyen et
al. 2002; Dérerová et al. 2006) show the Pannonian Basin
LAB to be at a depth of 80 km. The S-wave receiver function
method reveals that the LAB in the northern edge of the Pan-
nonian Basin is at a depth of 75 km (Geissler et al. 2007). Pet-
rological analysis of the upper mantle xenoliths also confirms
that a significant mantle uplift (50—60 km) occurred beneath
the Pannonian Basin (Falus et al. 2000). Additionally, accord-
ing to the global thermal model for the continental lithosphere
of Artemieva (2006), the lithosphere of the Pannonian Basin
region is 50 to 100 km thick.
Maps of heat flow density distribution show a clear differ-
ence between the Pannonian Basin System and the surround-
ing units. While the Bohemian Massif, Carpathian Mountains
and the European Platform are characterized by medium val-
ues of 40 to 70 mW/m
2
, the heat flow in the PBS reaches 80—
130 mW/m
2
. Higher heat flow values of 80—100 mW/m
2
oc-
cur partly also in the Eastern Alps (e.g. Pollack et al. 1993;
Čermák 1994; Lenkey et al. 2002).
The region of Central Europe is also well covered by
gravimetric and magnetic measurements. The Bouguer
anomaly used in this work was compiled based on the na-
tionally acquired data of Slovakia, Poland, Hungary, the
Czech Republic and Austria by Bielik et al. (2006). The
Bouguer anomalies are characterized by low values of some
—20 to —65 mGal (1 mGal = 1
×10
—5
m/s
2
) along the Western
Carpathians (Central and Outer) and drop down to less than
—120 mGal above the Eastern Alps and the Eastern Car-
pathians. The Pannonian Basin, Bruno-Silesian block and
so-called Małopolska High in southern Poland, have positive
values of 0—20 mGal (Fig. 2). The Małopolska High (e.g.
Grabowska & Bojdys 2001 and references therein) has two
parts, distinctive also in the Bouguer gravity anomaly. The
NE part, located on the south-western edge of the EEC is
called the Lublin High. The SW part belongs to the
Fig. 2. Bouguer anomaly modified after Bielik et al. (2006). Acronyms stand for: PBS – Pannonian Basin System, PKB – Pieniny Klip-
pen Belt, OWC – Outer Western Carpathians, CF – Carpathian Foredeep, BSB – Bruno-Silesian Block, HCM – Holy Cross Mts,
TTZ – Teisseyre-Tornquist Zone, VF – Variscan Front. The Małopolska High, stretching from the HCM to the southern edge of the
EEC, is separated by the TTZ into two parts. The Kolárovo gravity high (KGH) is marked by a circle. The location of the cross-sections of the
3-D model (thin grey lines) and of the CELEBRATION 2000 experiment (thick black lines) are also shown (upper right corner).
202
ALASONATI TAŠÁROVÁ, BIELIK and GÖTZE
Łysogóry and Małopolska blocks and partly overlaps with
the Holy Cross Mts (HCM, Fig. 2).
The station complete Bouguer gravity anomaly is tied to the
IGSN71 datum (e.g. Torge 1989). However, although this da-
tum has been conventional for more than 30 years, some
works (e.g. Grabowska & Bojdys 2001; Malinowski et al.
2005; Janik et al. 2005) still use data in the Potsdam Gravity
System, shifted with respect to the IGSN71 by ~ 14 mGal. For
this reason, their values of the Bouguer gravity anomaly in Po-
land are higher than those shown here in Figs. 2 and 3.
Constraining data and indirect density
determination
The large-scale international Central European Lithospher-
ic Experiment based on Refraction (CELEBRATION 2000)
was conducted in June 2000, as a joint experiment of 28 insti-
tutions in Europe and North America (Guterch et al. 2003b).
The data were collected along ~ 17 profiles, giving a total
length of 8,900 km. So far, 7 of these profiles have been pro-
cessed and published. These are profiles CEL01, CEL02,
CEL03, CEL04, CEL05, CEL09 and CEL10 (Fig. 2) (Mali-
nowksi et al. 2005; Janik et al. 2005; Hrubcová et al. 2005;
Środa et al. 2006; Grad et al. 2006 and Růžek et al. 2007). The
CELEBRATION data together with the results of the previous
investigations of the region (e.g. Bielik et al. 2004 and refer-
ences therein) and information from 2-D integrated modelling
of Dérerová et al. (2006) were the primary input for the 3-D
modelling performed within this study. All of these data con-
strain the geometry of the structures modelled (the depth to
major boundaries, such as sediments, Moho, lithosphere-as-
thenosphere boundary). In addition, the P-wave seismic veloc-
ities from the CELEBRATION 2000 experiment were con-
verted into densities using the empirical relationships of
Christensen & Mooney (1995) and Sobolev & Babeyko
(1994).
There are significant differences reaching 0.05—0.13 Mg/m
3
(1 Mg/m
3
= 1 g/cm
3
= 1000 kg/m
3
) in the calculated density
values obtained from the two empirical relationships (Ta-
ble 1). Thus, there is a wide range of densities corresponding
to the observed seismic velocities. Additionally, the empirical
velocity-density curves, or linear relationships, provide only a
mean density of a particular rock unit, which internally may
be quite variable. It has been demonstrated by various studies
(e.g. Hacker & Abers 2004) that both velocities and densities
strongly depend on the composition of rocks. Thus, rocks with
similar velocities may have significantly different densities
and vice versa. The determination of densities based only on a
velocity-density relationship is hence one of the major prob-
lems related to developing combined gravity and seismic
models. Therefore, all information related to the composition
of the structures modelled should be considered while gravity
modelling is performed. However, a density model always ap-
proximates the real structures in a simplified way, with larger
units extending sometimes over tens of kilometers (in distance
and depth). These units are usually characterized by a single
(constant) density value. For this reason, although a signifi-
cant scatter around the mean value is associated with empiri-
Table 1: Densities for particular depths derived from the P-wave
seismic velocities (vp) using the approach of Sobolev & Babeyko
(1994) (S&B) and Christensen & Mooney (1995) (C&M). The tem-
peratures for the approach of Sobolev & Babeyko (1994) were cal-
culated assuming surface heat flow of 40—50 mW/m
2
for cold,
60 mW/m
2
for medium, 70 mW/m
2
for warm and 80—90 mW/m
2
for
a hot region. The relationship of Christensen & Mooney (1995) is a
nonlinear relationship derived for all rock types (including the up-
per mantle rocks) and is recommended for crust-mantle sections.
Table 2: Observed P-wave seismic velocities (vp) from the CEL-
profiles and densities employed in the 3-D density model. The den-
sities of an alternative model reproducing the Małopolska High are
marked by an
A
. The asterisks mark maximum values, which occur
only locally and should not be taken as average values.
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GRAVITY FIELD OF THE CARPATHIAN-PANNONIAN REGION BASED ON CELEBRATION 2000 DATA
cal velocity-density relationships (Barton 1986 and references
therein), they may be applied to larger-scale lithospheric mod-
els. Moreover, existing seismic models or boreholes also con-
strain the depth to the major boundaries, such as sedimentary
basins and the Moho. The structures modelled are, therefore, a
trade-off between the seismic models (extent of the structures
and their velocities) and gravity anomalies.
The relationship of Sobolev & Babeyko (1994) requires P/T
conditions in order to calculate the in situ densities from the
seismic velocities. This is very convenient for the modelling
of Central Europe because here the various units are character-
ized by extremely different temperature conditions. Therefore,
this relationship was found more appropriate for the determi-
nation of densities from seismic velocities. The temperatures
at various depths are calculated on the basis of the known sur-
face heat flow values (Pollack et al. 1993; Majorowicz et al.
2003) according to the heat conduction equation (e.g. Turcotte
& Schubert 2002). In situ pressure is estimated as a function
of depth, standard density and overpressure factor.
The summary of the observed P-wave velocities (Table 2)
shows significant differences between the units considered in
the model (the Western Carpathians, Pannonian Basin, Bohe-
mian Massif, TESZ, EEC and Eastern Alps).
Discrepancies in the interpretation of the
CELEBRATION 2000 data
The crustal root of more than 50 km in the TESZ area inter-
preted by Guterch et al. (1986) and shown also in the maps of
the Moho depth of Bielik (1999 and references therein) was
not approved by the CELEBRATION results (e.g. Dadlez et
al. 2005; Guterch & Grad 2006). Moreover, there are also
some discrepancies among the CELEBRATION profiles
themselves, since 3-D seismic interpretation has not yet been
performed and all of the above mentioned CEL-profiles were
processed in 2-D. The most significant differences (exceeding
the errors estimated) occur at the intersection points of the fol-
lowing profiles:
– CEL01 and CEL02: thickness of sediments differ by
2 km, the thickness of the upper crust and its velocity by 3—
4 km and 0.35 km/s, respectively.
– CEL01 and CEL03: velocity at 15 km depth differs by
0.68—0.88 km/s.
– CEL01 and CEL04: the upper-crustal velocity is differ-
ent by 0.15 km/s and the depth to the interface between the
upper and middle crust differs by at least 1 km; the depth to
the Moho varies by 3 km.
– CEL02 and CEL03: the lower-crustal high-velocity body
is located at different depths, causing a velocity-difference of
~ 0.3 km/s at depths of 30—40 km.
– CEL02 and CEL04: the depth to the boundary between
the upper and middle crust and to the Moho differs by 2 km.
– CEL03 and CEL05: the thickness of the sediments varies
by 6 km and the velocities at ~ 10 km depth are different by
0.5 km/s and 0.15 km/s.
– CEL04 and CEL10: the velocities in the upper and lower
crust differ by 0.2 and 0.3 km/s, respectively; the difference to
the depth of the Moho is 4 km.
Due to these discrepancies, we believe a 3-D approach us-
ing these data as constraining information is very useful in or-
der to bring more insights into the structural image of the area.
Density modelling
The 3-D modelling is performed using IGMAS, where the
modelled geological bodies are approximated by polyhedra of
constant density (e.g. Götze 1976). The structures are defined
along 2-D cross-sections that are connected via triangulation
into a 3-D volume. Thus, the geometry of the geological bod-
ies between the cross-sections is interpolated. Therefore, in or-
der to obtain more reliable results, a greater number of 2-D
planes must be included. The model presented is developed
along 31 cross-sections, separated by 20 km across the West-
ern Carpathians and Pannonian Basin and 40 km in the Bohe-
mian Massif and Eastern Alps. They are parallel to each other
and are almost identical with the direction of the CEL05 pro-
file. The model consists of 41 bodies, representing the above
mentioned units, thus giving a rather complex structure. Con-
straining data can be visualized in IGMAS interactively along
the modelled cross-sections by means of the GIS functions
(e.g. Schmidt & Götze 1999). This is a great advantage during
the modelling of large areas including various datasets.
In general, each of the units consists of four crustal layers:
sediments, upper, middle and lower crust (Fig. 3). The densi-
ties employed in the 3-D model are summarized in Table 2.
The densities of the sediments in the Pannonian Basin System
and Western Carpathians are based on the previous investiga-
tions (e.g. Makarenko et al. 2002; Bielik et al. 2005 and refer-
ences therein). The densities of the sediments in the other
units are mainly based on the P-wave velocities of the CEL-
models and relationships of Gardner et al. (1974) and Wang
(2000), determined for sedimentary rocks. The upper mantle is
in general divided into two parts, the lithospheric and astheno-
spheric mantles. The densities of the lithospheric mantle un-
derneath the ALCAPA and Tisza-Dacia microplates and the
European Platform (EP) are not constant. The colder EP upper
mantle was assigned a density of 3.36 Mg/m
3
, which is by
0.03 Mg/m
3
greater than the density of the ALCAPA’s lithos-
pheric mantle (Fig. 3). This is due to the temperature differ-
ence of some 200—300 °C at depths of 50 and 100 km (e.g Ar-
temieva 2006). According to the data of Kuskov & Kronrod
(2006), the density decrease associated with higher tempera-
tures (for constant pressure and composition) is in the order of
—0.013 Mg/m
3
for + 100 °C (meaning that —0.03 Mg/m
3
cor-
responds to ~ 230 °C difference in temperature). The astheno-
sphere, having a different composition than the lithospheric
mantle, has lower Mg# (100
×Mg/(Mg+Fe)) and higher den-
sity than the lithosphere (e.g. Poudjom Djomani et al. 2001
and references therein; Kuskov & Kronrod 2006). The as-
thenosphere was assigned a density of 3.38 Mg/m
3
. The Pan-
nonian Basin is, additionally, a region where a mantle up-
welling takes place. The average density of the upwelling
asthenospheric mantle at depths of 80 to 180 km has a low
value of 3.3 Mg/m
3
.
This value was determined based on the
calculations of Cella & Rapolla (1997), and it also agrees with
previous models (e.g. Lillie et al. 1994; Bielik 1999).
204
ALASONATI TAŠÁROVÁ, BIELIK and GÖTZE
Fig. 3. Two of the cross-sections from the 3-D model, corresponding to the seismic profiles CEL01 (a) and CEL05 (b). The upper box of
each frame shows the observed (red) and modelled (black) gravity anomaly. The 2-D gravity effect along each profile is marked by a
dashed line. The lower box shows the structures modelled and densities assigned. The blue lines are boundaries from the seismic models
after Środa et al. (2006) for the CEL01 and Grad et al. (2006) for the CEL05.
205
GRAVITY FIELD OF THE CARPATHIAN-PANNONIAN REGION BASED ON CELEBRATION 2000 DATA
The employed densities are not relative to one reference
density, but a three-layered reference model with negative
densities is chosen instead. The reference model used for
this area has two crustal layers. The upper crust (at depths
0—15 km) has a density of —2.67 Mg/m
3
, while the lower crust
(at depths 15—35 km) has a density of —2.9 Mg/m
3
. These val-
ues are consistent with the velocity model IASP91 of Kennett
& Engdahl (1991) and the global data of Christensen &
Mooney (1995). The upper mantle (at depths of 35—220 km)
has a density of —3.36 Mg/m
3
, which is consistent with values
for the subcontinental lithospheric mantle given by Poudjom
Djomani et al. (2001).
Last but not least, it is important to mention differences be-
tween the 2-D and 3-D modelling. A geological structure can
be treated as two-dimensional, if its length is much greater
with respect to its width (e.g. Blakely 1996). This might be of-
ten the case in reality (e.g. rift and fractures zones etc.). How-
ever, due to the arcuate shape of the Carpathians, this condi-
tion in the Western Carpathians is usually not fulfilled. There
is a possibility in IGMAS to compute 2-D gravity effect of the
structures modelled along a particular cross-section. The dif-
ferences between the calculated 2-D and 3-D effects are sig-
nificant. If only the 2-D gravity modelling was performed for
the profile CEL01, with the Moho depth fixed according to the
seismic model, the density of the intra-crustal structures
would be overestimated in the area of the microplate ALCA-
PA and the TESZ crust underlying the Outer Carpathians
(Fig. 3a). In contrary, the crustal densities along the CEL05
profile would be underestimated for the microplate ALCAPA
and overestimated for the EEC (Fig. 3b). 3-D gravity model-
ling thus provides more realistic results for regions character-
ized by complicated and non-linear geological structures.
Therefore, it is more adequate than a 2-D modelling for inter-
pretations of the gravity anomalies of such regions.
Results and interpretation
The microplate ALCAPA is separated from the platform by
the Pieniny Klippen Belt (PKB), extending through the whole
crust. The ALCAPA (Pannonian Basin System and Western
Carpathians) has a constant density lower crust, but the two-
layered upper crust and sediments have different densities
(Table 2). North of the PKB, the Outer Carpathians and the
Carpathian Foredeep are underlain by the crust of the TESZ.
According to the seismic interpretations, the TESZ and EEC
have similar structure of the middle and lower crust, but sig-
nificantly different upper crust (low-velocity TESZ upper
crust) (e.g. Dadlez et al. 2005; Guterch & Grad 2006). This is
also included in the 3-D density model presented (Fig. 3).
However, the middle and lower crust of the TESZ in the den-
sity model have higher densities than the EEC middle and
lower crust (Table 2). These higher-density crustal layers are
required to reproduce the Małopolska High, as it was also sug-
gested by Grabowska & Bojdys (2001). Alternatively, if the
middle crust of the TESZ is modelled with a density almost
identical to the EEC middle crust, the density of the TESZ
lower crust must be increased (Table 2, values indicated by
A
).
Additionally, a high-velocity body was interpreted in the tran-
sition area between the TESZ and EEC in the middle crust un-
derneath the Lublin High (EEC) along the CEL01, CEL02,
CEL03 profiles (Malinowski et al. 2005; Janik et al. 2005;
Środa et al. 2006). The velocities along the CEL05 (Grad et al.
2006) are also elevated in this region. Similarly, a high-densi-
ty body in the middle crust is required in the density model in
order to reproduce the gravity anomaly. It is a 3-D structure,
stretching from the CEL05 profile in the south to ~ 60 km
north of the CEL01 profile. Its high velocity of 7 to 7.15 km/s
and density of 3.12 Mg/m
3
indicates mafic composition, simi-
lar to olivine gabbro or garnet granulite (Sobolev & Babeyko
1994; Christensen & Mooney 1995). Grabowska et al. (sub-
mitted) assume this intrusion to be due to the metamorphic
processes, resulting in the increase of the density and varia-
tions of magnetic properties of rocks forming the crystalline
crust of this unit.
Fig. 4a,b shows the depth to the bottom of the sediments
and to the Moho obtained from the 3-D modelling with the
available constraining data. The thickness of the sediments
(Fig. 4a) is modelled according to the data compiled by
Makarenko et al. (2002) and Bielik et al. (2005). However,
slightly different densities are employed for the sediments
and upper crust in the 3-D model presented and, therefore,
the results of 3-D modelling differ from the above mentioned
results. The Moho along the CEL-profiles is consistent with
the seismic data. The minimum crustal thickness of ~ 22 km
is located along the CEL05 profile (Grad et al. 2006) and its
vicinity, which corresponds to the centre of the Pannonian Ba-
sin (Fig. 4b). This observation is also consistent with the xe-
nolith data (Szabó et al. 2004). The xenoliths from the central
part of the basin are significantly deformed because the active
rifting and lithosphere thinning mostly took place here. In
contrary, the xenoliths from the margins of the basin are only
slightly deformed or undeformed. The Danube Basin is char-
acterized by a crustal thickness of 28—30 km, increasing to
35 km toward the west. The Central Western Carpathians have
28—35 km thick crust, while the crust beneath the Outer West-
ern Carpathians and the Carpathian Foredeep is 35 to 43 km
thick. The maximum crustal thickness of ~ 50 km is modelled
beneath the TESZ along the CEL05 profile (e.g. Guterch &
Grad 2006) and Eastern Alps (e.g. Behm et al. 2007).
The gravity stripping is performed in order to analyse the
different components of the gravity signal. The gravity effect
of the sediments (Fig. 4c) was calculated in IGMAS using the
density differences of the sediments with respect to the density
of the upper crust employed in the model for each unit (Ta-
ble 2). The gravity effect of the Moho was calculated using the
Parker algorithm (Parker 1972), with a constant density differ-
ence of 0.3 Mg/m
3
at the Moho for the whole region (Fig. 4d).
The sediment stripped map (Fig. 5a) in the area of the Cen-
tral Western Carpathians shows the negative effect of the thick
low-density upper and middle crust (according to the 3-D
model the thickness reaches ~ 25 km). In contrast, the Pan-
nonian Basin is generally characterized by a positive anomaly
of ~ 20 mGal. In the eastern part of the PBS, the gravity high
reaches even 40 to 50 mGal, reflecting the extremely shallow
Moho in this region (Fig. 4b). A complete stripped map
(Fig. 5b), however, clearly shows similarities between the
PBS and Western Carpathians. When the effect of the Moho
206
ALASONATI TAŠÁROVÁ, BIELIK and GÖTZE
(shallow in the PBS, deeper in the Western Carpathians) is re-
moved, the residual “lithospheric” anomaly reveals the lithos-
phere of the microplates ALCAPA and Tisza-Dacia to be
characterized by remarkably lower anomalies than the sur-
rounding regions. The greatest gradient coincides with the lo-
cation of the PKB (Fig. 5b), separating the microplate ALCA-
PA from the platform. This indicates that the lithospheric
structure of the microplates ALCAPA and Tisza-Dacia in
terms of density distribution is very different from the Europe-
an Platform and the Eastern Alps.
Fig. 4. The depth to the bottom of the sedimentary basins (a), to the Moho (b) and the calculated gravity effects of the sediments (c) and
Moho (d). The thick lines mark the units of the Western Carpathians also shown in Figs. 1 and 2.
The sedimentary basins with maximum infill of some 6 km
in the Pannonian Basin are associated with moderate gravity
lows of the Bouguer anomaly, reaching 0 to —12 mGal
(Fig. 2). This is also the case in the Eastern Slovak Basin,
where areas with sediment infill of ~ 5 km are characterized
by gravity anomalies of + 5 to —7 mGal. However, the gravity
effect of these basins filled with sediments of low density
(2.45 Mg/m
3
) reach ~ —45 mGal (Fig. 4c). This negative ef-
fect is partly compensated by positive effect of the shallow
Moho that is in the order of 0—40 mGal. Additionally, lower
207
GRAVITY FIELD OF THE CARPATHIAN-PANNONIAN REGION BASED ON CELEBRATION 2000 DATA
Fig. 5. Sediment stripped map (a) and the complete stripped map (b), also referred to as a residual “lithospheric” anomaly. The thick lines
mark the units shown also in Figs. 1 and 2.
crustal intrusions, reaching some 10 km in depth (e.g. Ádám
& Bielik 1998), also compensate for the negative effect of the
sediments. Similarly, Kolárovo gravity high is reproduced by
a dense lower crust (Bielik et al. 1986), reaching depths of
9 km and a width of some 10 to 20 km that is included along 2
cross-sections in the 3-D model.
Conclusions and outlook
A 3-D forward modelling was performed for the Western
Carpathians, Pannonian Basin System and the surrounding
units. The model uses mainly data collected recently during
the CELEBRATION 2000 experiment. It brings them into one
structural image in order to study the lithospheric structure of
this region. By means of the combined 3-D modelling, prelim-
inary estimates of the density distribution of the crust and up-
per mantle, as well as the depths of the sedimentary basins and
the Moho were derived. These data allowed the performance
of gravity stripping, which is in the area of the Pannonian Ba-
sin crucial for the analysis of the gravity field. In this region,
two pronounced features, namely the deep sedimentary basins
and shallow Moho, with opposite gravity effects hinder the in-
terpretation of the gravity field by means of filtering (e.g. in
the wavenumber domain), estimating isostatic regional and re-
sidual fields or performing the gravity anomaly inversion. The
results of the gravity stripping revealed the lithosphere of the
ALCAPA and Tisza-Dacia microplates to be very similar and
much less dense than the surrounding lithosphere.
The upper mantle of the Pannonian Basin, where an as-
thenospheric upwelling takes place, significantly differs from
the surrounding regions. The upper mantle characterized by an
asthenospheric upwelling is, with respect to the “normal” up-
per mantle, anomalous in terms of lithospheric thickness, tem-
perature and density distribution. As it has been proved in the
course of the 3-D modelling, the influence of the different up-
per mantle densities of the units modelled on the crustal struc-
tures is pronounced. Thus, the upper mantle density must be
determined as precisely as possible, considering all available
information. Therefore, in order to determine the upper mantle
densities, the combined geophysical—petrological approach of
Afonso (2006) will be applied. The mantle densities better
constrained should improve the estimations of the densities
and composition of the crust and enhance the localization of
the lithospheric inhomogeneities.
Acknowledgments: This work is financed by the Deutsche
Forschungsgemeinschaft (project TA553/1—1). We are thank-
ful to S. Schmidt (Kiel University) for in-house software and
technical assistance. M. Bielik is grateful to the Slovak Scien-
tic Grant Agency (Grants No. 1/3066/06 and 2/6019/06) and
APVT Grant No. APVT-51-002804 for support.
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