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Lecture

Computational Quantum Physics

Related lectures (38)

Explores computational methods in quantum physics, emphasizing exact diagonalization and space discretization techniques.

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Commemorates 50 years of CECAM and the Berni J. Alder CECAM Prize, covering milestones in computational methods, quantum mechanics, slip motion, and more.

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Covers path integral methods, focusing on convergence and computational techniques for quantum systems.

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Introduces Variational Monte Carlo methods for discrete and continuous systems, including Jastrow states and Markov-chain Monte Carlo algorithms.

Computational Quantum Physics

Covers the ground-state quantum Monte Carlo method and its statistical interpretation.

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Explores central potentials in quantum physics, focusing on commutation relations and diagonalization processes.

Quantum Physics I

Introduces key quantum physics concepts such as commutators, observables, and the Schrödinger equation, emphasizing the importance of diagonalization and energy eigenvalues.

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Introduces the Euclidean path integral and its applications in quantum field theory and statistical mechanics.

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Explores path integral methods, partition functions, Trotter factorization, quantum-classical isomorphism, and multidimensional generalization in statistical mechanics.

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Delves into the complexity of human society and interdisciplinary topics from the EPFL Magistrale 2019 event.

Spectral Density: Semi-Classical Approach

Covers the semi-classical spectral density and barrier penetration examples.

Protein Folding: Basics and Models

Explores protein folding basics, stability, mutations, and computational methods.

Trade-offs in Data and Time

Explores trade-offs between data and time in computational problems, emphasizing diminishing returns and continuous trade-offs.

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Delves into the history of Al-Khwarizmi and his contributions to algorithms and algebra.

Statistical Thermodynamics: Boltzmann Distribution

Covers the Boltzmann distribution in statistical thermodynamics, focusing on the harmonic oscillator system and analyzing state occupancy with varying temperatures.

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Explores the physical interpretation of the Schur lemma in quantum physics.