An introduction to embedding problems in symplectic geometry (Women in Mathematics)
An introduction to embedding problems in symplectic geometry (Women in Mathematics)This talk will give an elementary introduction to this topic. I will describe the general problem, illustrate its importance, and then explain some classical and recent results.
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The linear symmetries of Hill's lunar problem. [PDF]
Arch Math, 2023 Aydin C.
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Symplectic Geometry Aspects of the Parametrically-Dependent Kardar-Parisi-Zhang Equation of Spin Glasses Theory, Its Integrability and Related Thermodynamic Stability. [PDF]
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Approximation of nearly-periodic symplectic maps via structure-preserving neural networks. [PDF]
Sci Rep, 2023 Duruisseaux V, Burby JW, Tang Q.
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SPINI: a structure-preserving neural integrator for hamiltonian dynamics and parametric perturbation. [PDF]
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Jean-Marie Souriau's Symplectic Foliation Model of Sadi Carnot's Thermodynamics. [PDF]
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