保江方程式の応用

由靈感與見解生成，來自 4 來源

介紹

Definition: Yasue's Equation is a part of Quantum Mechanics, linked with stochastic variational methods.
Key Variables: It uses the mean forward velocity and mean backward velocity as significant variables.
Lagrangian Usage: Incorporates a Lagrangian that departs from traditional Euler-Lagrange equations.
Relation to Quantum Mechanics: The equation assists in understanding quantum mechanical systems.
Contributed by: Developed by Kunio Yasue.

Schrödinger Equation: Considered a fundamental equation alongside Yasue's Equation in quantum physics.
Stochastic Differential Equations: Form the basis of Yasue's Equation through stochastic methods.
Dissipative Mechanics: Includes the study and application in systems with a large degree of freedom and thermal interactions.
Onsager's Linear Dissipation Theory: Yasue's work gives a mathematical basis to this cornerstone theory in Thermodynamics and statistical mechanics.

Birth and Origin: Born on September 27, 1951, in Okayama Prefecture, Japan.
Education: Studied astronomy at Tohoku University and theoretical physics at Kyoto University and Nagoya University.
Academic Positions: Served as a lecturer at the University of Geneva Department of Theoretical Physics.
Current Roles: Works as a professor and professor emeritus at Notre Dame Seishin University.

Yasue's Works: Authored several books including 'Quantum Mechanics and Optimal Control Theory.'
Popular Book: 'Ai no Uchū Hōtōkei' published as a notable work.
Release Date: Published by Tokuma Shoten on November 2015.
Subject Matters: His books cover a vast array of topics from quantum mechanics to stochastic differential equations.

Influence: Provided new perspectives and methodologies in theoretical physics.
Research Development: Served as a foundational basis for new research areas.
Educational Tool: Integrated into educational programs in theoretical physics.
Technological Applications: Supports engineering applications in optimal control designs.