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Related lectures (32)
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Sampling with Path Integral MD
Explores sampling techniques in path integral molecular dynamics, including ring polymer potential and momenta reinsertion.
Mathematical Methods: Oscillations and Energy Transfer
Discusses oscillations, energy transfer, and the Green function in physics.
Electrostatics and Green's Functions: Mathematical Methods
Discusses electrostatics, Green's functions, and the application of complex analysis in deriving potentials.
Taylor's Formula in Two Variables
Explores Taylor's formula in two variables, emphasizing its application and importance for functions of a single variable.
Forced Harmonic Oscillator: Resonance
Explores the forced harmonic oscillator, damping, and resonance phenomenon, focusing on the amplitude of oscillations in resonance.
Taylor Polynomial: Order 2
Explores Taylor polynomials of order 2 and their applications in differential calculus and polar coordinates.
Fourier Transform: Diffusion Equation
Explores the derivation of the diffusion equation using Fourier transforms and discusses the significance of Dirac delta functions in mathematical analysis.
Harmonic Oscillations: Superposition
Explores the principle of superposition for harmonic oscillations and provides geometric interpretations and examples.
Harmonic Functions: Properties and Mean
Covers the properties of harmonic functions, focusing on the mean value property and the maximum principle.
Fourier Series: Harmonic Analysis
Covers the Fourier series representation of periodic signals and harmonic analysis.
Holomorphic Functions: Taylor Series Expansion
Covers the basic properties of holomorphic maps and Taylor series expansions in complex analysis.
Poisson Equation: Gravitation and Harmonic Functions
Explores the Poisson equation in gravitation, harmonic functions, and Newton potentials.
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