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PHYSICS AUC Physics AUC, vol. 21-Sp.Issue, Lagrangians and Hamiltonian Structures and Foliations Paul Popescu and Marcela Popescu

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ON TESTING HAMILTONICITY OF GRAPHS Alexander Barvinok July 15, 2014 Abstract. Let us fix a function f (n) = o(n ln n) and reals 0 ≤ α < β ≤ 1. We present a polynomial time algorithm which, given a directed graph G

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• Mathematics
• Permutations
• Linear algebra
• Matrix theory
• Algebra
• Permanent
• Computing the permanent
• Permutation
• Hamiltonian path
• Tournament

AN INTRODUCTION TO QUANTUM CHEMISTRY Mark S. Gordon Iowa State University

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• Chemistry
• Quantum chemistry
• BornOppenheimer approximation
• Molecular Hamiltonian
• Atomic orbital
• Extended Hckel method
• BornHuang approximation
• HartreeFock method

XXII FLUID MECHANICS CONFERENCE Słok near Bełchatów city, 11-14 September 2016 Shallow Water bi-Hamiltonian Systems and Three Cocycle of the Semi-direct Product of Kac-Moody and Virasoro Lie Algebras

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manuscripta math. 124, 533–) © Springer-Verlag 2007 Michèle Audin

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• Symplectic geometry
• Symplectic topology
• Hamiltonian mechanics
• Algebraic geometry
• Differential topology
• Contact geometry
• Symplectic vector space
• Cohomology
• Symplectic manifold
• Symplectic cut
• Khler manifold
• Moment map

Circle actions in symplectic geometry Leonor Godinho (Instituto Superior Técnico - Universidade de Lisboa), Silvia Sabatini (Universität zu Köln) The problem of determining whether a manifold admits symmetries has bee

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• Differential topology
• Theoretical physics
• Topology
• Symplectic geometry
• Hamiltonian mechanics
• Symplectic topology
• Symplectic manifold
• Manifold
• Symplectic
• Floer homology
• Symplectomorphism

Irregular motion and global instability in Hamiltonian systems 6th European Congress of Mathematics Krak´ow, July 2–7, 2012 Amadeu Delshams

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Compact semi-toric systems, Hamiltonian S1-actions and Integrable surgeries Sonja Hohloch

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A semi-toric version of Atiyah - Guillemin & Sternberg theorem Christophe Wacheux∗ May 30, 2016 Abstract For an integrable Hamiltonian system defined as a moment map F = (f1 , .., fn ) on a (compact, connected) symplec

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