P. Magyar

发表

Higher order structure in a complex plasma

P. Hartmann, Z. Donkó, P. Magyar, 2017 .

Factorization of 3‐Point Static Structure Functions in 3D Yukawa Liquids

Z. Donkó, P. Hartmann, P. Magyar, 2016, 1605.02986.

Path Models for the Basic Representation of an Affine Lie Algebra

P. Magyar, 2005 .

Littelmann paths for the basic representation of an affine Lie algebra

P. Magyar, 2003, math/0308156.

General properties of wave functions in quantum Hall systems and their physical significance

P. Magyar, J. Riess, 1992 .

Photoelectric Franck-Hertz experiment and its kinetic analysis by Monte Carlo simulation.

Z. Donkó, I. Korolov, P. Magyar, 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.

Anomalous behavior of plasma response functions at strong coupling.

P. Hartmann, P. Magyar, G. Kalman, 2021, Physical review. E.

Standard Monomial Theory for Bott–Samelson Varieties

V. Lakshmibai, P. Magyar, P. Littelmann, 1997, Compositio Mathematica.

Degeneracy schemes, quiver schemes, and Schubert varieties

V. Lakshmibai, P. Magyar, 1998 .

Increase of quantum Hall plateau width by electron-phonon interaction

D. Bicout, T. Duguet, P. Magyar, 1999 .

The Space of Triangles, Vanishing Theorems, and Combinatorics

P. Magyar, W. Kallen, 1996, alg-geom/9601022.

Borel-Weil theorem for con guration varieties and Schur modules

P. Magyar, 1998 .

Bott-Samelson Varieties and Configuration Spaces

P. Magyar, 1996, alg-geom/9611019.

Schubert polynomials and Bott-Samelson varieties

P. Magyar, 1998 .

Standard Monomial Theory for Bott-Samelson Varieties of GL(n)

V. Lakshmibai, P. Magyar, 1997, alg-geom/9703020.

Flag Manifolds and the Landweber – Novikov Algebra

S. Novikov, S. Fomin, F. Clarke, 1998 .

A Borel-Weil Theorem for Schur Modules

P. Magyar, 1994, alg-geom/9411014.

A Borel-Weil Construction for Schur Modules

P. Magyar, 1994 .

Linear and quadratic static response functions and structure functions in Yukawa liquids.

Z. Donkó, P. Magyar, G. Kalman, 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.

Standard Monomial Theory and applications

Peter Magyar, V. Lakshmibai, Peter Littelmann, 1998 .

Symplectic Multiple Flag Varieties of Finite Type

J. Weyman, A. Zelevinsky, P. Magyar, 1998, math/9807061.

Affine Schubert Varieties and Circular Complexes

P. Magyar, 2002, math/0210151.

Littelmann paths for the basic representation of an affine Lie algebra

P. Magyar, 2003, math/0308156.

Degeneracy Schemes and Schubert Varieties

V. Lakshmibai, P. Magyar, 1997, alg-geom/9709018.

Degeneracy Schemes and Schubert Varieties Plucker Coordinates and Determinantal Ideals 2.1 Coordinates on the opposite Big Cell 2.2 the Main Theorem 2.3 Proof of the Main Theorem: Determinant Identities

V. Lakshmibai, P. Magyar, 1997 .

Degeneracy Schemes and Schubert Varieties Contents. 1. Zelevinsky's Bijection 1.1 Quiver Varieties 1.2 Schubert Varieties 1.3 the Bijection 1.4 the Actions of B, Q, and G N 2. Plucker

V. Lakshmibai, P. Magyar, 1997 .

Random Walks in Weyl Chambers and the Decomposition of Tensor Powers

David J. Grabiner, Peter Magyar, P. Magyar, 1993 .

On Ideal Generators for Affine Schubert Varieties

J. Weyman, V. Lakshmibai, P. Magyar, 2004, math/0411127.

Multiple Flag Varieties of Finite Type

J. Weyman, A. Zelevinsky, P. Magyar, 1998, math/9805067.

1 2 Ju l 1 99 8 SYMPLECTIC MULTIPLE FLAG VARIETIES OF FINITE TYPE

J. Weyman, A. Zelevinsky, P. Magyar, 2008 .

Standard bases for affine SL(n)-modules

J. Weyman, V. Lakshmibai, P. Magyar, 2004, math/0411017.