In physics, a unified field theory (UFT), occasionally referred to as a uniform field theory, is a type of field theory that allows all that is usually thought of as fundamental forces and elementary particles to be written in terms of a single field.

Conformal field theory has important applications in string theory, statistical mechanics, and condensed matter physics.

His research interests include string theory, quantum field theory, quantum statistical mechanics and quantum cosmology.

In abstract algebra, field extensions are the main object of study in field theory.

They are the fundamental objects of quantum field theory.

Using Galois theory, certain problems in field theory can be reduced to group theory, which is in some sense simpler and better understood.

Later, quantum field theory unified quantum mechanics and special relativity.

His work has been in the field of group theory.

It is a key topic of the field of computability theory within mathematical logic and the theory of computation within computer science.

A field theory showing this property is usually called completely exceptional and Born Infeld theory is the only completely exceptional regular nonlinear electrodynamics.

So through quantum field theory, they manifest themselves as points and interact that way.

These processes are important in the vacuum state and renormalization of a quantum field theory.

This technique is the most widespread method of computing amplitudes in quantum field theory today.

Complexity theory and organizations, also called complexity strategy or complex adaptive organization, is the use of complexity theory in the field of strategic management and organizational studies.

There is no accepted unified field theory, and thus it remains an open line of research.

There are several distinct ways in which tachyonic particles could be embedded into a field theory.

Social control theory began to be studied as a separate field in the early 20th century.

The ground state of a quantum field theory is usually called the vacuum state or the vacuum.

Shannon went on to found the field of information theory with his 1948 paper titled A Mathematical Theory of Communication, which applied probability theory to the problem of how to best encode the information a sender wants to transmit.

Ultimately, there is some consensus within the field that a theory of mind is necessary for language use.

Feminist political theory is a new field in feminist theory (which emerged in the late 80s and early 90s) maintaining that the state, public policies and institutions have impact on gender relations.

So the way these things are explained in quantum field theory is, all possibilities are expanding and developing at once.

In programming language theory, semantics is the field concerned with the rigorous mathematical study of the meaning of programming languages.

But what is common for the field is that the previous negligence of the state in the feminist theory is abandoned.

String cosmology is a relatively new field that tries to apply equations of string theory to solve the questions of early cosmology.

The electric field theory proposed for auroral particle acceleration is therefore highly questionable as it appears to violate a basic principle of physics.

In physics, the dynamo theory proposes a mechanism by which a celestial body such as Earth or a star generates a magnetic field.

The theory takes its name from the fact that it provides a one to one correspondence between finite abelian extensions of a fixed global field and appropriate classes of ideals of the field or open subgroups of the idele class group of the field.

The Journal of Museum Education (JME) is a journal covering the theory, training and practice of the museum education field from the Museum Education Roundtable.

The God theory is not just a bad theory.

Number theory is the theory of the positive integers.

One early theory proposed for the acceleration of auroral electrons is based on an assumed static, or quasi static, electric field and a consequent uni directional potential drop.

Finally (and more technically) Born Infeld theory can be seen as a covariant generalization of Mie's theory, and very close to Einstein's idea of introducing a nonsymmetric metric tensor with the symmetric part corresponding to the usual metric tensor and the antisymmetric to the electromagnetic field tensor.

The first development of set theory was a naive set theory.

The story investigated in abstract, conceptual, and fictional terms many of the problems that would captivate future generations of mathematicians, sociologists, and physicists within the field of network theory.

But Keynes s theory was incomplete his was a theory of employment, interest, and money. It was not a theory of prices.

Number theory Farisi made a number of important contributions to number theory.

Their theory is called BET theory, after the initials in their last names.

Social Learning Theory .

A theory of truth for a language can serve as a theory of meaning.

See also Topological quantum field theory References Quantum topology by Louis H. Kauffman and Randy A. Baadhio, World Scientific Publishing Co Pte Ltd, 1993 External links Quantum Topology at EMS Publishing House.

They have applications in many areas of mathematics, including Galois theory, invariant theory, group theory, combinatorics, as well as further applications outside mathematics, including general relativity.

In theory, there is no difference between theory and practice. But, in practice, there is.

In theory, there is no difference between theory and practice. But, in practice, there is.

It's only a theory.