Bialy

1. Hopf rigidity for convex billiards on the hemisphere and hyperbolic plane
   2012/05/17 by Michael, Bialy · 4 citations
   Mathematics · Physics and Astronomy · #Advanced Differential Equations and Dynamical Systems #Differential Geometry (math.DG) #Dynamical Systems (math.DS) #Exactly Solvable and Integrable Systems (nlin.SI) #FOS: Mathematics #FOS: Physical sciences #Mathematical Dynamics and Fractals #Quantum chaos and dynamical systems #math.DG #math.DS #nlin.SI
2. On Totally integrable magnetic billiards on constant curvature surface
   2012/08/12 by Michael, Bialy · 2 citations
   Mathematics · Physics and Astronomy · #Differential Geometry (math.DG) #Dynamical Systems (math.DS) #Exactly Solvable and Integrable Systems (nlin.SI) #FOS: Mathematics #FOS: Physical sciences #math.DG #math.DS #nlin.SI
3. Algebraic Birkhoff conjecture for billiards on Sphere and Hyperbolic plane
   2016/02/18 by Michael, Andrey E. Mironov, Bialy +1 · 2 citations
   Mathematics · Physics and Astronomy · #Differential Geometry (math.DG) #Dynamical Systems (math.DS) #Exactly Solvable and Integrable Systems (nlin.SI) #FOS: Mathematics #FOS: Physical sciences #math.DG #math.DS #nlin.SI
4. Effective bounds in E.Hopf rigidity for billiards and geodesic flows
   2014/05/01 by Michael, Bialy · 1 citation
   Mathematics · Physics and Astronomy · #Differential Geometry (math.DG) #Dynamical Systems (math.DS) #FOS: Mathematics #Geometric Analysis and Curvature Flows #Mathematical Dynamics and Fractals #Quantum chaos and dynamical systems #math.DG #math.DS
5. A survey on Polynomial in momenta integrals for billiard problems
   2018/04/05 by Michael Michael, Michael, Andrey E. Mironov +2 · 1 citation
   Mathematics · Physics and Astronomy · #Advanced Differential Equations and Dynamical Systems #Dynamical Systems (math.DS) #Exactly Solvable and Integrable Systems (nlin.SI) #FOS: Mathematics #FOS: Physical sciences #Mathematical Physics (math-ph) #Nonlinear Waves and Solitons #Quantum chaos and dynamical systems
6. Algebraic non-integrability of magnetic billiards
   2016/05/11 by Michael, Bialy, Mironov, Andrey E. · 1 citation
   #Differential Geometry (math.DG) #Dynamical Systems (math.DS) #Exactly Solvable and Integrable Systems (nlin.SI) #FOS: Mathematics #FOS: Physical sciences
7. Smooth solutions for a p-system of mixed type
   2012/04/19 by Michael, Bialy · 1 citation
   Mathematics · Physics and Astronomy · #35L65 #35L67 #70H06 #Advanced Differential Equations and Dynamical Systems #Analysis of PDEs (math.AP) #Differential Equations and Boundary Problems #Differential Equations and Numerical Methods #Exactly Solvable and Integrable Systems (nlin.SI) #FOS: Mathematics #FOS: Physical sciences #Mathematical Physics (math-ph) #math-ph #math.AP #math.MP #msc:35L65 #msc:35L67 #msc:70H06 #nlin.SI