V. Matveev

发表

4.3 Μm CO2 emission spectra in a subsonic jet

O. Zhdanovich, L. P. Bakhir, V. Matveev, 1987 .

Quantum integrability for the Beltrami-Laplace operators of projectively equivalent metrics of arbitrary signatures

V. Matveev, 2019, 1906.06757.

GEOMETRIC EXPLANATION OF THE BELTRAMI THEOREM

V. Matveev, 2006 .

On the rigidity of magnetic systems with the same magnetic geodesics

K. Burns, V. Matveev, 2005 .

Curvature and the c-projective mobility of Kähler metrics with hamiltonian 2-forms

V. Matveev, D. Calderbank, S. Rosemann, 2015, Compositio Mathematica.

A Criterion for Compatibility of Conformal and Projective Structures

A. Trautman, V. Matveev, 2013, 1302.2329.

There exist no 4-dimensional geodesically equivalent metrics with the same stress–energy tensor

V. Matveev, V. Kiosak, 2013, 1302.5273.

Integrability in the theory of geodesically equivalent metrics

V. Matveev, P. Topalov, 2001 .

A. Gover, V. Matveev, 2015, 1507.02375.

Degree of mobility for metrics of Lorentzian signature and parallel (0,2)‐tensor fields on cone manifolds

V. Matveev, A. Fedorova, 2012, 1212.5807.

Almost every path structure is not variational

B. Kruglikov, V. Matveev, 2022, General Relativity and Gravitation.

On the Lichnerowicz conjecture for CR manifolds with mixed signature

Jeffrey S. Case, Sean N. Curry, V. Matveev, 2018, 1802.00083.

On the groups of c-projective transformations of complete Kähler manifolds

V. Matveev, Katharina Neusser, 2017, 1705.11138.

Projective Lichnerowicz-Obata conjecture

V. Matveev, 2004, math/0407337.

Applications of Nijenhuis geometry: non-degenerate singular points of Poisson–Nijenhuis structures

A. Bolsinov, V. Matveev, A. Konyaev, 2020, European Journal of Mathematics.

Geodesic Random Walks, Diffusion Processes and Brownian Motion on Finsler Manifolds

I. Pavlyukevich, T. Ma, V. Matveev, 2021, The Journal of Geometric Analysis.

THREE-MANIFOLDS ADMITTING METRICS WITH THE SAME GEODESICS

V. Matveev, 2002 .

Proof of Laugwitz Conjecture and Landsberg Unicorn Conjecture for Minkowski norms with $SO(k)\times SO(n-k)$ -symmetry

Ming Xu, V. Matveev, 2020, Canadian Journal of Mathematics.

Local normal forms for geodesically equivalent pseudo-Riemannian metrics

A. Bolsinov, V. Matveev, 2013, 1301.2492.

Dynamical and Topological Methods in the Theory of Geodesically Equivalent Metrics

V. Matveev, P. Topalov, 1999, math/9911054.

Open problems and questions about geodesics

KEITH BURNS, VLADIMIR S. MATVEEV, K. Burns, 2013, Ergodic Theory and Dynamical Systems.

Applications of Nijenhuis geometry II: maximal pencils of multi-Hamiltonian structures of hydrodynamic type

A. Bolsinov, V. Matveev, A. Konyaev, 2020, Nonlinearity.

Nijenhuis geometry

Alexey V. Bolsinov, Vladimir S. Matveev, Andrey Yu. Konyaev, 2019, Advances in Mathematics.

Open problems, questions and challenges in finite- dimensional integrable systems

S. Tabachnikov, A. Bolsinov, E. Miranda, 2018, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.

Strictly non-proportional geodesically equivalent metrics have $h_\text{top}(g)=0$

B. Kruglikov, V. Matveev, 2004, math/0410498.

Geodesically equivalent metrics in general relativity

V. Matveev, 2011, 1101.2069.

Geodesic Equivalence via Integrability

V. Matveev, P. Topalov, 2003 .

There are no conformal Einstein rescalings of complete pseudo-Riemannian Einstein metrics

V. Matveev, V. Kiosak, 2009, 0905.0262.

Distal forearm fractures: the analytical approach for treatment.

V. Matveev, S. Sergeev, A. Koshkin, 2008, Ortopedia, traumatologia, rehabilitacja.

Two-dimensional superintegrable metrics with one linear and one cubic integral

V. Matveev, V. Shevchishin, 2010, 1010.4699.

Metric Connections in Projective Differential Geometry

M. Eastwood, V. Matveev, 2008, 0806.3998.

DIFFERENTIAL INVARIANTS FOR CUBIC INTEGRALS OF GEODESIC FLOWS ON SURFACES

V. Matveev, V. Shevchishin, 2009, 0909.3398.

On the degree of geodesic mobility for Riemannian metrics

J. Mikeš, I. G. Shandra, V. Matveev, 2010 .

Normal forms for pseudo-Riemannian 2-dimensional metrics whose geodesic flows admit integrals quadratic in momenta

G. Pucacco, A. Bolsinov, V. Matveev, 2008, 0803.0289.

A solution of a problem of Sophus Lie: normal forms of two-dimensional metrics admitting two projective vector fields

R. Bryant, V. Matveev, G. Manno, 2007, 0705.3592.

A new integrable system on the sphere

H. Dullin, V. Matveev, 2004, math/0406209.

The diffusion processes in the deaeration of the spinning solutions of thermostable polymers

V. Matveev, G. Kudryavtsev, L. V. Zhuravlev, 1972 .

Special features of the preparation of man-made fibres from polymers with various stiffness of the macromolecule chains. Part 2. Spinning and strengthening process and the properties of fibres based on flexible-chain and rigid-chain polymers

K. Perepelkin, V. Matveev, A. V. Volokhina, 1985 .

Approximate representations of the refractive index of a medium in the region of a Voight-profile absorption line

V. Matveev, 1981 .

Increasing the wear-resistance of yarn-guide bend elements in liquid treatment of yarns

V. Matveev, T. G. Suris, A. Y. Gantsura, 1987 .

Dynamic simulation of chip generation and formation in metal cutting

Yu. P. Stefanov, P. V. Makarov, P. V. Burkov, 1997 .

The Binet-Legendre Metric in Finsler Geometry

M. Troyanov, V. Matveev, 2011, 1104.1647.

THE BINET-LEGENDRE ELLIPSOID IN FINSLER GEOMETRY

M. Troyanov, V. Matveev, 2011 .

The geodesic flow of a generic metric does not admit nontrivial integrals polynomial in momenta

B. Kruglikov, V. Matveev, 2015, 1510.01493.

Nonexistence of an integral of the 6th degree in momenta for the Zipoy-Voorhees metric

B. Kruglikov, V. Matveev, 2011, 1111.4690.

Integrable Hamiltonian system with two degrees of freedom. The topological structure of saturated neighbourhoods of points of focus-focus and saddle-saddle type

V. Matveev, 1996 .

Nijenhuis geometry III: gl-regular Nijenhuis operators

A. Bolsinov, V. Matveev, A. Konyaev, 2020, Revista Matemática Iberoamericana.

C-projective geometry

M. Eastwood, V. Matveev, D. Calderbank, 2015, Memoirs of the American Mathematical Society.

Isometries of two dimensional Hilbert Geometries

M. Troyanov, V. Matveev, 2014, 1409.5611.

Completeness and incompleteness of the Binet–Legendre metric

M. Troyanov, V. Matveev, 2014, 1408.6401.

The Myers-Steenrod theorem for Finsler manifolds of low regularity

M. Troyanov, V. Matveev, 2016, 1605.03850.

Riemannian metrics having common geodesics with Berwald metrics

V. Matveev, 2008, Publicationes Mathematicae Debrecen.

Riemannian metrics having the same geodesics with Berwald metrics

V. Matveev, 2008 .

Finsler Conformal Lichnerowicz-Obata conjecture

M. Troyanov, H. Rademacher, A. Zeghib, 2008, 0802.3309.

Conformal Lichnerowicz-Obata conjecture

M. Troyanov, H. Rademacher, A. Zeghib, 2008 .

Two-dimensional Riemannian metrics with integrable geodesic flows. Local and global geometry

A. Fomenko, A. Bolsinov, V. Matveev, 1998 .

On Integrals of Third Degree in Momenta

H. Dullin, V. Matveev, P. Topalov, 2002 .

Applications of Nijenhuis geometry IV: Multicomponent KdV and Camassa–Holm equations

A. Bolsinov, V. Matveev, A. Konyaev, 2022, Dynamics of Partial Differential Equations.

Applications of Nijenhuis Geometry III: Frobenius Pencils and Compatible Non-homogeneous Poisson Structures

A. Bolsinov, V. Matveev, A. Konyaev, 2021, The Journal of Geometric Analysis.

Bernhard Riemann 1861 revisited: existence of flat coordinates for an arbitrary bilinear form

V. S. Matveev, S. Bandyopadhyay, B. Dacorogna, 2021, 2109.03098.

Splitting and gluing lemmas for geodesically equivalent pseudo-Riemannian metrics

A. Bolsinov, V. Matveev, 2011 .

Smoothing 3-dimensional polyhedral spaces

A. Petrunin, V. Matveev, N. Lebedeva, 2014, 1411.0307.

71 20 17 v 1 2 3 D ec 1 99 7 Jacobi vector fields of integrable geodesic flows

V. Matveev, P. Topalov, 1997 .

Singularities of momentum maps of integrable Hamiltonian systems with two degrees of freedom

A. Bolsinov, V. Matveev, 1999 .

Quadratically integrable geodesic flows on the torus and on the Klein bottle

V. Matveev, 1997, solv-int/9712019.

Conification construction for Kähler manifolds and its application in c-projective geometry

V. Matveev, Stefan Rosemann, 2013, 1307.4987.

Can We Make a Finsler Metric Complete by a Trivial Projective Change

V. Matveev, 2011, 1112.5060.

A Fubini theorem for pseudo‐Riemannian geodesically equivalent metrics

A. Bolsinov, V. Matveev, V. Kiosak, 2009 .

Light cone and Weyl compatibility of conformal and projective structures

E. Scholz, V. Matveev, 2020, 2001.01494.

Pseudo-Riemannian metrics on closed surfaces whose geodesic flows admit nontrivial integrals quadratic in momenta

V. Matveev, 2009, 0911.3521.

Jacobi vector fields of integrable geodesic flows

V. Matveev, P. Topalov, 1997, dg-ga/9712017.

Local normal forms for c-projectively equivalent metrics and proof of the Yano-Obata conjecture in arbitrary signature. Proof of the projective Lichnerowicz conjecture for Lorentzian metrics

Alexey V. Bolsinov, Vladimir S. Matveev, Stefan Rosemann, 2015, Annales scientifiques de l'École Normale Supérieure.

Proof of the Yano-Obata conjecture for $h$-projective transformations

V. Matveev, Stefan Rosemann, 2012 .

Proof of the Yano-Obata Conjecture for holomorph-projective transformations

V. Matveev, Stefan Rosemann, 2011, 1103.5613.

The only Kähler manifold with degree of mobility at least 3 is (ℂP(n), ɡFubini–Study)

V. Matveev, V. Kiosak, A. Fedorova, 2010, 1009.5530.

On projectively equivalent metrics near points of bifurcation

V. Matveev, 2008, 0809.3602.

Lichnerowicz-Obata conjecture in dimension two

V. Matveev, 2005 .

Three-dimensional manifolds having metrics with the same geodesics

V. Matveev, 2003 .

Hyperbolic manifolds are geodesically rigid

V. Matveev, 2003 .

D G ] 2 0 Ju l 2 00 4 Projective Lichnerowicz-Obata Conjecture

V. Matveev, 2008 .

Strictly non-proportional geodesically equivalent metrics have htop(g) = 0

Boris Kruglikov, Vladimir S. Matveev, B. Kruglikov, 2004, Ergodic Theory and Dynamical Systems.

The eigenvalues of the Sinyukov mapping for geodesically equivalent metrics are globally ordered

V. Matveev, 2005 .

A Criterion for Compatibility of Conformal and Projective Structures

A. Trautman, V. Matveev, 2013, Communications in Mathematical Physics.

Proof of the Projective Lichnerowicz Conjecture for Pseudo-Riemannian Metrics with Degree of Mobility Greater than Two

V. Matveev, V. Kiosak, 2008, 0810.0994.

Complete Einstein Metrics are Geodesically Rigid

V. Matveev, V. Kiosak, 2008, 0806.3169.

Two-dimensional metrics admitting precisely one projective vector field

V. Matveev, 2011, Mathematische Annalen.

Proof of projective Obata conjecture for two-dimensional pseudo-Riemannian metrics

V. Matveev, 2010, 1002.0133.

Fubini Theorem for pseudo-Riemannian metrics

A. Bolsinov, V. Matveev, V. Kiosak, 2008, 0806.2632.

A solution of another problem of Sophus Lie: 2-dimensional metrics admitting precisely one projective vector field

V. Matveev, 2008 .

Two-dimensional metrics admitting precisely one projective vector field

V. Matveev, 2008, 0802.2344.

Gallot–Tanno theorem for closed incomplete pseudo-Riemannian manifolds and applications

P. Mounoud, V. Matveev, 2009, 0907.1889.

Proof of the projective Lichnerowicz-Obata conjecture

V. Matveev, 2007 .

Quantum integrability of Beltrami-Laplace operator as geodesic equivalence

V. Matveev, P. Topalov, 2001 .

Geometrical interpretation of Benenti systems

A. Bolsinov, V. Matveev, 2003 .

GEODESIC EQUIVALENCE OF METRICS ON SURFACES AND THEIR INTEGRABILITY

V. Matveev, P. Topalov, 1999 .

Splitting and gluing constructions for geodesically equivalent pseudo-Riemannian metrics

A. Bolsinov, V. Matveev, 2009, 0904.0535.

Bernhard Riemann 1861 revisited: existence of flat coordinates for an arbitrary bilinear form

V. Matveev, Mathematische Zeitschrift, S. Bandyopadhyay, 2021, Mathematische Zeitschrift.

Splitting and gluing lemmas for geodesically equivalent pseudo-Riemannian metrics

A. Bolsinov, V. Matveev, 2011 .

Evaluating the accuracy of continuous metering of powder-form polymers

V. Gvozdev, V. Matveev, K. G. Tarasov, 1984 .

Light cone and Weyl compatibility of conformal and projective structures

E. Scholz, V. Matveev, 2020, General Relativity and Gravitation.

Approximate representations of absorption coefficient and equivaleńt widths of lines with voigt profile

V. Matveev, 1972 .

Some Remarks on Nijenhuis Bracket, Formality, and K\

V. Matveev, P. Bartolomeis, 2011, 1103.3877.

Absorptive power of molecular gases as a function of pressure

V. Matveev, 1974 .

Submaximally symmetric c-projective structures

B. Kruglikov, V. Matveev, Dennis The, 2015, 1504.06967.

Vanishing of the entropy pseudonorm for certain integrable systems

B. Kruglikov, V. Matveev, 2006 .

Locally conformally Berwald manifolds and compact quotients of reducible manifolds by homotheties

Y. Nikolayevsky, V. Matveev, 2015, 1506.08935.

Compatibility of Gauß maps with metrics

V. S. Matveev, J. Eschenburg, B. Kruglikov, 2009, 0903.3225.

Projectively Invariant Objects and the Index of the Group of Affine Transformations in the Group of Projective Transformations

V. Matveev, 2016, 1604.01238.

The degree of mobility of Einstein metrics

V. Matveev, Stefan Rosemann, 2015, 1503.00968.

Closed Manifolds Admitting Metrics with the same Geodesics

V. Matveev, 2004, math/0407245.

On the groups of c-projective transformations of complete Kähler manifolds

V. Matveev, Katharina Neusser, 2018, Annals of Global Analysis and Geometry.

Finsler Conformal Lichnerowicz-Obata conjecture

M. Troyanov, H. Rademacher, A. Zeghib, 2008, 0802.3309.

Four-dimensional Kähler metrics admitting c-projective vector fields ☆

A. Bolsinov, T. Mettler, V. Matveev, 2013, 1311.0517.

Chains in CR geometry as geodesics of a Kropina metric

R. Montgomery, V. Matveev, Jih-Hsin Cheng, 2018, Advances in Mathematics.

V. Matveev, S. Saberali, 2020, Archiv der Mathematik.

Almost All Finsler Metrics have Infinite Dimensional Holonomy Group

V. Matveev, Z. Muzsnay, B. Hubicska, 2020, The Journal of Geometric Analysis.

Some geometric correspondences for homothetic navigation

Ming Xu, V. Matveev, Shaoxiang Zhang, 2019, 1910.07435.

V. Matveev, S. Saberali, 2019, Archiv der Mathematik.

ZERMELO DEFORMATION OF FINSLER METRICS BY KILLING VECTOR FIELDS

V. Matveev, P. Foulon, 2017, 1710.01281.

Monochromatic metrics are generalized Berwald

V. Matveev, Nina Bartelmess, 2017, Differential Geometry and its Applications.

Locally 2-fold symmetric manifolds are locally symmetric

V. Matveev, Shaoqiang Deng, 2017, Archiv der Mathematik.

Locally 2-fold symmetric manifolds are locally symmetric

V. Matveev, Shaoqiang Deng, 2016, 1607.05644.

There exist no locally symmetric Finsler spaces of positive or negative flag curvature

V. Matveev, 2014, 1406.2924.

On submaximal dimension of the group of almost isometries of Finsler metrics

V. Matveev, 2012, 1207.6922.

1 1 Ju l 2 01 9 Conformally related Douglas metrics are Randers

V. Matveev, S. Saberali, 2019 .

D G ] 1 6 O ct 2 01 9 SOME GEOMETRIC CORRESPONDENCES FOR HOMOTHETIC NAVIGATION

V. Matveev, Shaoxiang Zhang, K. Yan, 2019 .

On projective equivalence and pointwise projective relation of Randers metrics

V. Matveev, 2011, 1112.6143.