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Slide 1
Slide 1

... The resulting expressions that need to be evaluated numerically contain very large number of terms, resulting in tedious coding and debugging. The symbolic program generator was developed for this purpose to automatically generate efficient numerical codes for coupled-cluster or perturbation theory ...
From Symmetries to Number Theory via Finite Operator Theory
From Symmetries to Number Theory via Finite Operator Theory

1 - Capri Spring School
1 - Capri Spring School

... We develop a very general perturbative computation of finite-frequency noise and out-of-equilibrium generalized admittance (1). It applies, in particular, to both a good or weakly transmitting strongly correlated conductor, independently on experimental details and many-body correlated states, as we ...
QUANTUM MEASURES and INTEGRALS
QUANTUM MEASURES and INTEGRALS

What is Time in Quantum Mechanics?
What is Time in Quantum Mechanics?

... “... My construction of “arrival time” is indeed mathematically unique and final within the conceptual framework of the standard interpretation of Quantum Mechanics. But I always considered it as an argument for further analysis of the conceptual framework of quantum theory. ... Unfortunately at the ...
Recent Development in Density Functional Theory in the
Recent Development in Density Functional Theory in the

Quantum Computing and Hidden Variables
Quantum Computing and Hidden Variables

... Sections II through V B develop our axiomatic approach to hidden variables; then Sections VI through IX study the computational complexity of sampling hidden-variable histories. Section II formally defines hidden-variable theories in our sense; then Section II A contrasts these theories with related ...
Quantum orders in an exact soluble model
Quantum orders in an exact soluble model

Zero field Quantum Hall Effect in QED3
Zero field Quantum Hall Effect in QED3

... Electrodynamics in 2+1 dimensions (QED3) in the Landau gauge, both in perturbation theory and nonperturbatively, by solving the corresponding Schwinger-Dyson equation in rainbow approximation. In the chiral limit, we found many nodal solutions, which could be interpreted as vacuum excitations. Armed ...
The Future of Computer Science
The Future of Computer Science

Quantum Gravity Lattice
Quantum Gravity Lattice

... E. Brézin and J. Zinn-Justin, Nonlinear Model in 2+ Dimensions, PRL 1976. ...
Exploring the quantum world
Exploring the quantum world

... of matter, showing that the wavelength of a particle is equal to a constant divided by the product of the particle’s mass and velocity λ= h/mv. The theory was later consolidated when an interference pattern was formed with electrons. This can be demonstrated by using the same apparatus as for the do ...
slides
slides

... discretization. Then one can quantize the discrete theory in the traditional way. But first let us construct a suitable loop representation for these models. ...
Ground State Structure in Supersymmetric Quantum Mechanics* Qv
Ground State Structure in Supersymmetric Quantum Mechanics* Qv

... nonzero eigenspace of H gives a vanishing contribution to (1.9). On the other hand, zero modes of H are zero modes of Q, and (1.9) follows. We consider here two examples with qualitatively different vacuum structures. The first model is a quantum mechanics version of the N = 1 Wess-Zumino field theo ...
Representation Theory: Applications in Quantum Mechanics
Representation Theory: Applications in Quantum Mechanics

Quantum Fields near Black Holes - Theoretisch
Quantum Fields near Black Holes - Theoretisch

... For a black hole the global Killing field is not everywhere timelike. One may exclude the non-timelike region from space time which corresponds to the imposition of boundary conditions. One may also try to retain this region but attempt to define a meaningful vacuum by invoking physical arguments. I ...
view as pdf - KITP Online
view as pdf - KITP Online

... Weak wave turbulence solutions are limited to the “window“ 1  n(p)  1/ , since for n(p) 1/ the nm scatterings for n,m=1,.., are as important as 22 ! ...
IS BOHR`S CHALLENGE STILL RELEVANT?
IS BOHR`S CHALLENGE STILL RELEVANT?

... probably as a result of these suggestions. In contemporary terms, it could be said that Haas derived a semi-classical quantization of the ground state of this atom, in the context of Thomson’s plumcake model. This approach provided the correct expression for the radius of the atom in terms of the c ...
How do electrons get across nodes? A problem in the
How do electrons get across nodes? A problem in the

... This model was devised by Bohm and Vigier (16) t o meet the difficulty just referred to. I t is based on Madelung's interpretation of the quantum theory, which he put forward in the same year that Schriidinger published his mechanics (2j). Madelung transformed Schrodinger's equation by a similar sub ...
Discrete Symmetries and Gravity G W Gibbons DAMTP
Discrete Symmetries and Gravity G W Gibbons DAMTP

... what he called co-representations which contain anti-linear and hence (non-Cliffordian) elements. The distinction is in fact between an action of the space of classical solutions of the fermionic equations of motion and on the first quantized Hilbert space one constructs from it In what follows we s ...
Quantum Computing
Quantum Computing

... • A Quantum computer performs operations using Quantum bits (Qbit). • Qbit is a unit of quantum information ...
Integrable Systems: An Overview Preamble. The following pages
Integrable Systems: An Overview Preamble. The following pages

Photon Wave Mechanics: A De Broglie-Bohm Approach
Photon Wave Mechanics: A De Broglie-Bohm Approach

... equation. The probabilistic interpretation of it was first suggested by Born [2] and, in the light of Heisenberg uncertainty principle, is a pillar of quantum mechanics itself. All the known experiments show that the probabilistic interpretation of the wave function is indeed the correct one (see an ...
theoretical physics in crisis
theoretical physics in crisis

Quantum Gravity: The View From Particle Physics
Quantum Gravity: The View From Particle Physics

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Topological quantum field theory

A topological quantum field theory (or topological field theory or TQFT) is a quantum field theory which computes topological invariants.Although TQFTs were invented by physicists, they are also of mathematical interest, being related to, among other things, knot theory and the theory of four-manifolds in algebraic topology, and to the theory of moduli spaces in algebraic geometry. Donaldson, Jones, Witten, and Kontsevich have all won Fields Medals for work related to topological field theory.In condensed matter physics, topological quantum field theories are the low energy effective theories of topologically ordered states, such as fractional quantum Hall states, string-net condensed states, and other strongly correlated quantum liquid states.
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