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The AGM of Gauss, Ramanujan's corresponding theory, and spectral bounds of self-adjoint operators. [PDF]
Faulhuber M, Gumber A, Shafkulovska I.
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Symplectic geometry: The natural geometry of economics?
Economics Letters, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Acta Applicandae Mathematicae, 1992
Abstract Finite-dimensional symplectic manifolds arise as the phase spaces of classical systems with a finite number of degrees of freedom, where the sym plectic form w is the geometric structure that underlies the definitions of Hamiltonian vector fields and Poisson brackets.
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Abstract Finite-dimensional symplectic manifolds arise as the phase spaces of classical systems with a finite number of degrees of freedom, where the sym plectic form w is the geometric structure that underlies the definitions of Hamiltonian vector fields and Poisson brackets.
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1994
This volume is based on lectures given at a workshop and conference on symplectic geometry at the University of Warwick in August 1990. The area of symplectic geometry has developed rapidly in the past ten years with major new discoveries that were motivated by and have provided links with many other subjects such as dynamical systems, topology, gauge ...
B. Aebischer +4 more
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This volume is based on lectures given at a workshop and conference on symplectic geometry at the University of Warwick in August 1990. The area of symplectic geometry has developed rapidly in the past ten years with major new discoveries that were motivated by and have provided links with many other subjects such as dynamical systems, topology, gauge ...
B. Aebischer +4 more
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Measurement: Journal of the International Measurement Confederation, 2021
Xiaoyuan Zhang +2 more
exaly
Xiaoyuan Zhang +2 more
exaly
Symplectic geometry decomposition-based features for automatic epileptic seizure detection
Computers in Biology and Medicine, 2020Yun Jiang, Mingyang Li, Wanzhong Chen
exaly

