Calculus of Variation

An Euler-Lagrange inclusion for optimal control problems

Mechanical Engineering / Applied Mathematics / Dynamical Systems / Optimal Control / First-Order Logic / Calculus of Variation / Euler Lagrange Equation / Optimal Control Problem / Optimality Condition / Electrical And Electronic Engineering / dynamical control systems / Calculus of Variation / Euler Lagrange Equation / Optimal Control Problem / Optimality Condition / Electrical And Electronic Engineering / dynamical control systems

Non-differentiable variational principles

Applied Mathematics / Quantum Mechanics / Pure Mathematics / Fractals / Mathematical Analysis / Space Time / Schrodinger equation / Differential Calculus / Relativity Theory / Calculus of Variation / Euler Lagrange Equation / Electrical And Electronic Engineering / Space Time / Schrodinger equation / Differential Calculus / Relativity Theory / Calculus of Variation / Euler Lagrange Equation / Electrical And Electronic Engineering

Implantable Pacemakers Control and Optimization via Fractional Calculus Approaches: A Cyber-Physical Systems Perspective

Optimal Control / Model Predictive Control / Heart rate variability / Cyber Physical Systems / Heart rate / Fractional differential equation / Linear System / Fractional Calculus / Calculus of Variation / Optimal Control Problem / Cardiac Disease / Fractional differential equation / Linear System / Fractional Calculus / Calculus of Variation / Optimal Control Problem / Cardiac Disease

Local energy minimization in optimal train control

Engineering / Mathematical Sciences / Automatica / Global Optimization / Calculus of Variation / Energy minimization

Weak optimal controls in coefficients for linear elliptic problems

Calculus of Variations / Optimal Control / Pure Mathematics / Calculus of Variation / Direct Method / Weak solution
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