Lecture 6: Non-Interacting fermions Christopher Mudry∗ Paul Scherrer Institut, CH-5232 Villigen PSI, Switzerland. (Dated: March 26, [removed]Abstract

Source URL: www.psi.ch

• Wave function
• Spectrum
• Electron
• Jellium
• Identical particles
• Fermion
• Canonical quantization
• Physics
• Quantum mechanics
• Quantum field theory

Lecture 2: Bogoliubov theory of a dilute Bose gas Christopher Mudry∗ Paul Scherrer Institut, CH-5232 Villigen PSI, Switzerland. (Dated: February 27, [removed]Abstract

Source URL: www.psi.ch

• Theoretical physics
• Condensed matter physics
• Symmetry
• Wave function
• Identical particles
• Spectrum
• Canonical quantization
• Bose–Einstein condensate
• Spontaneous symmetry breaking
• Physics
• Quantum field theory
• Quantum mechanics

Heylighen F[removed]): "Classical and Non-classical Representations in Physics II: Quantum mechanics", Cybernetics and Systems 21, p[removed]Classical and Non-Classical Representations in Physics II: Quantum Mechanics

Source URL: cleamc11.vub.ac.be

• Quantum state
• Quantum superposition
• Observable
• Hilbert space
• Schrödinger equation
• Wave function
• Operator
• Position operator
• Quantum probability
• Physics
• Quantum mechanics
• Quantum logic

Lecture 6: Non-Interacting fermions Christopher Mudry∗ Paul Scherrer Institut, CH-5232 Villigen PSI, Switzerland. (Dated: March 29, [removed]Abstract

Source URL: www.psi.ch

• Wave function
• Spectrum
• Electron
• Jellium
• Identical particles
• Fermion
• Canonical quantization
• Physics
• Quantum mechanics
• Quantum field theory

Lecture 2: Bogoliubov theory of a dilute Bose gas Christopher Mudry∗ Paul Scherrer Institut, CH-5232 Villigen PSI, Switzerland. (Dated: March 01, [removed]Abstract

Source URL: www.psi.ch

• Theoretical physics
• Condensed matter physics
• Symmetry
• Wave function
• Identical particles
• Spectrum
• Canonical quantization
• Spontaneous symmetry breaking
• Bose–Einstein condensate
• Physics
• Quantum mechanics
• Quantum field theory

Lecture 2: Bogoliubov theory of a dilute Bose gas Christopher Mudry∗ Paul Scherrer Institut, CH-5232 Villigen PSI, Switzerland. (Dated: February 28, [removed]Abstract

Source URL: www.psi.ch

• Theoretical physics
• Condensed matter physics
• Symmetry
• Wave function
• Identical particles
• Spectrum
• Canonical quantization
• Spontaneous symmetry breaking
• Bose–Einstein condensate
• Physics
• Quantum mechanics
• Quantum field theory

Worksheet for Exploration 16.6: Damped and Forced Motion A mass can be driven by an external force in addition to an internal restoring force and friction. Restart. Specifically, Fnet = Frestore + Ffriction + Fdriving, w

Source URL: www.compadre.org

• Physics
• Partial differential equations
• Control theory
• Damping
• Periodic function
• Oscillation
• Wave
• Matrix
• Simple harmonic motion
• Mathematical analysis
• Mathematics
• Ordinary differential equations

EPAPS supplementary material for ”Majorana Fermions in Equilibrium and Driven Cold Atom Quantum Wires” Liang Jiang,1,2 Takuya Kitagawa,3 Jason Alicea,4 A. R. Akhmerov,5 David Pekker,2 Gil Refael,2 J. Ignacio Cirac,6

Source URL: authors.library.caltech.edu

• Wave function
• Physics
• Quantum mechanics
• Gross–Pitaevskii equation

Electronic Journal of Differential Equations, Vol[removed]), No. 101, pp. 1–13. ISSN: [removed]URL: http://ejde.math.txstate.edu or http://ejde.math.unt.edu ftp ejde.math.txstate.edu (login: ftp) THE CRITICAL CASE

Source URL: ejde.math.txstate.edu

• Wave equation
• Characteristic function
• Spectral theory
• Spectral theory of ordinary differential equations
• Symbol
• Mathematical analysis
• Calculus
• Operator theory

Midterm Exam (129A), Oct[removed]Explain (1) why color degrees of freedom was introduced, using one baryon wave function of your choice as an example, and (2) what is the most convincing evidence for the color degrees of f

Source URL: hitoshi.berkeley.edu