Mechanics and Equilibrium Geometry of Black Holes, Membranes, and Strings
This course is designed to give a mathematically coherent introduction to the classical thory of black holes and also of
1,044 indexed results
This course is designed to give a mathematically coherent introduction to the classical thory of black holes and also of
Talk given at the Workshop on "Constraint Theory and Quantization Methods"; Montepulciano, Italy, June 1993 --- Instead of attempting to
Basic notions of continuous media mechanics are introduced for spaces with affine connections and metrics. The physical interpretation of the
Basic notions and mathematical tools in continuum media mechanics are recalled. The notion of exponent of a covariant differential operator
Basic notions of continuous media mechanics are introduced for spaces with affine connections and metrics. The physical interpretation of the
Basic notions of continuous media mechanics are introduced for spaces with affine connections and metrics. Stress (tension) tensors are considered,
We demonstrate that two-dimensional N=8 supersymmetric quantum mechanics which inherits the most interesting properties of $N=2, d=4$ SYM can be
I propose to formalize quantum theories as topological quantum field theories in a generalized sense, associating state spaces with boundaries
This paper aims to justify the use of statistical mechanics tools in situations where the system is out of equilibrium
We present a short review of adelic quantum mechanics pointing out its non-Archimedean and noncommutative aspects. In particular, $p$-adic path
It is shown that, with some reasonable assumptions, the theory of general relativity can be made compatible with quantum mechanics
By considering the "kinetic-energy" term of the minimum principle for the Schrödinger equation as a measure of information, that minimum
Following de Broglie and Vigier, a fully relativistic causal interpretation of quantum mechanics is given within the context of a
We study in detail the spectrum of the bosonic oscillator Hamiltonian associated with the $C_3$-extended oscillator algebra \algthree, where $C_3$
In many physical problems it is not possible to find an exact solution. However, when some parameter in the problem
Mixed atomistic and continuum methods offer the possibility of carrying out simulations of material properties at both larger length scales
We study the classical dynamics of mechanical model obtained from the light-cone version of SU(2) Yang-Mills field theory under the
Starting from an extension of the Poisson bracket structure and Kubo-Martin-Schwinger-property of classical statistical mechanics of continuous systems to spin
Based on new experiments about the "macroscopic Schrodinger's cat state" etc., a self-consistent interpretation on quantum mechanics is presented from
We propose a general mechanism based on soil mechanics concepts, such as dilatancy and friction, to explain the fact that
Harmonic oscillators with a centrifugal spike are analysed, via a non-Hermitian regularization, within a complexified SUSY quantum mechanics. The formalism
The structure of the commutator algebra for conformal quantum mechanics is considered. Specifically, it is shown that the emergence of
A number of physical systems exhibit a particular form of asymptotic conformal invariance: within a particular range of distances, they
The U(1) gauge field is usually induced from the gauge principle, that is, the extension of global U(1) phase transformation