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Dual Jet Geometrization for Time-Dependent Hamiltonians and Applications - Alexandru Oan¿ - Bog

Bag om Dual Jet Geometrization for Time-Dependent Hamiltonians and Applications

This book studies a category of mathematical objects called Hamiltonians, which are dependent on both time and momenta. The authors address the development of the distinguished geometrization on dual 1-jet spaces for time-dependent Hamiltonians, in contrast with the time-independent variant on cotangent bundles. Two parts are presented to include both geometrical theory and the applicative models: Part One: Time-dependent Hamilton Geometry and Part Two: Applications to Dynamical Systems, Economy and Theoretical Physics. The authors present 1-jet spaces and their duals as appropriate fundamental ambient mathematical spaces used to model classical and quantum field theories. In addition, the authors present dual jet Hamilton geometry as a distinct metrical approach to various interdisciplinary problems.

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  • Sprog:
  • Engelsk
  • ISBN:
  • 9783031088872
  • Indbinding:
  • Paperback
  • Sideantal:
  • 100
  • Udgivet:
  • 2. september 2023
  • Udgave:
  • 23001
  • Størrelse:
  • 168x6x240 mm.
  • Vægt:
  • 184 g.
  • 8-11 hverdage.
  • 5. december 2024
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Normalpris

  • BLACK NOVEMBER

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Prøv i 30 dage for 45 kr.
Herefter fra 79 kr./md. Ingen binding.

Beskrivelse af Dual Jet Geometrization for Time-Dependent Hamiltonians and Applications

This book studies a category of mathematical objects called Hamiltonians, which are dependent on both time and momenta. The authors address the development of the distinguished geometrization on dual 1-jet spaces for time-dependent Hamiltonians, in contrast with the time-independent variant on cotangent bundles. Two parts are presented to include both geometrical theory and the applicative models: Part One: Time-dependent Hamilton Geometry and Part Two: Applications to Dynamical Systems, Economy and Theoretical Physics. The authors present 1-jet spaces and their duals as appropriate fundamental ambient mathematical spaces used to model classical and quantum field theories. In addition, the authors present dual jet Hamilton geometry as a distinct metrical approach to various interdisciplinary problems.

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