In theoretical physics, topological string theory is a version of string theory. Topological string theory appeared in papers by theoretical physicists...

correlation functions do not change. Consequently, they are topological invariants. Topological field theories are not very interesting on flat Minkowski spacetime...

D-brane wrapping X in the A-model topological string theory on X. The B-model topological open string field theory on the spacefilling worldvolume of...

introduced topological string theory, a simplified version of string theory, and physicists showed that there is a version of mirror symmetry for topological string...

quantum field theory Topological quantum number Topological string theory Note that superconductivity can be described by the Ginzburg–Landau theory with dynamical...

In mathematics and physics, solitons, topological solitons and topological defects are three closely related ideas, all of which signify structures in...

also had applications to topological string theory, non-commutative geometry, and strings in low dimensions. String field theories come in a number of varieties...

In physics, a topological quantum number (also called topological charge) is any quantity, in a physical theory, that takes on only one of a discrete...

0-dimensional topological defect: magnetic monopole 2-dimensional topological defect: domain wall (e.g. of 1-dimensional topological defect: a cosmic string) Cosmic...

In physics, a string is a physical entity postulated in string theory and related subjects. Unlike elementary particles, which are zero-dimensional or...

theoretical physicist known for his contributions to string theory, topological quantum field theory, and various areas of mathematics. He is a professor...

Neitzke and Cumrun Vafa's 2004 proposal that topological string theories are special cases of a topological M-theory. Today generalized complex structures also...

In physics, string theory is a theoretical framework in which the point-like particles of particle physics are replaced by one-dimensional objects called...

Institute (HRI) in Prayagraj, India. He is known for his work on topological string theory. Gopakumar was born in 1967 to Jaishree and G. Gopakumar in Kolkata...

Bosonic string theory Kondo model (s-d model) Minimal model (Virasoro minimal model) String theory Conformal field theory Supersymmetry Topological quantum...

In mathematics, K-theory is, roughly speaking, the study of a ring generated by vector bundles over a topological space or scheme. In algebraic topology...

Twistor string theory is an equivalence between N = 4 supersymmetric Yang–Mills theory and the perturbative topological B model string theory in twistor...

theories and exploiting them to invent new theoretical tools to solve fundamental questions in physics. In particular, he developed the topological string...

Twistor string theory was extended first by generalising the RSV Yang–Mills amplitude formula, and then by finding the underlying string theory. The extension...

a type of string that vibrates one way, while the up quark is a type of string vibrating another way, and so forth). String theory/M-theory proposes six...

called the vertices and the edges of the topological graph. It is usually assumed that any two edges of a topological graph cross a finite number of times...

Bosonic string theory is the original version of string theory, developed in the late 1960s. It is so called because it contains only bosons in the spectrum...

Quantum topology Topological defect Topological order Topological quantum field theory Topological quantum number Topological string theory Hamma, Alioscia;...

In mathematics, topological modular forms (tmf) is the name of a spectrum that describes a generalized cohomology theory. In concrete terms, for any integer...

would be detectable by LIGO and similar experiments. Topological defect Cosmic string Membrane (M-theory) Gravitational singularity Jaeckel, Joerg; Khoze...

(ECG) String sign, a medical term used in diagnosing hypertrophy pyloric stenosis Cosmic string, a hypothetical 1-dimensional (spatially) topological defect...

mathematically rigorous formulation of the Feynman integral for topological string theory. He also proved that the Dixmier conjecture is equivalent to the...

invariant under such deformations is a topological property. The following are basic examples of topological properties: the dimension, which allows...

described the topological twisting of the N=(2,2) supersymmetric field theory into what he called the A and B model topological string theories[citation needed]...

condensed matter physics K-theory has also found important applications, specially in the topological classification of topological insulators, superconductors...