Sites which focus application of advanced mathematical topics in physical systems.

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### Subcategories 12

### Related categories 2

### Sites 22

(UK) North British Mathematical Physics Seminar

Four seminars are held in rotation every year.

Complex Geometry of Nature and General Relativity

A paper by Giampiero Esposito attempting to give a self-contained introduction to holomorphic ideas in general relativity. The main topics are complex manifolds, spinor and twistor methods, heaven spaces.

Differential Equations and Oscillations

Many problems in physics are described by differential equations. As a complete discussion of differential equations is beyond the scope of this chapter we will deal only with linear first and second order ordinary differential equations.

Doing Physics with Quaternions

A research effort to see how much of standard physics can be done using only quaternions, a 4-dimensional division algebra.

Euclidean Geometric Transforms for Physics

A new method of correlating physics formulas to derive one formula from a related formula using Euclidean geometry to represent the inter-relationship of physics formulas.

Five Lectures on Soliton Equations

A self-contained review by Edward Frenkel of a new approach to soliton equations of KdV type.

Geometry and Duality

Lecture notes from the ITP miniprogram on Geometry and Duality

Holomorphic Methods in Mathematical Physics

This set of lecture notes by Brian C. Hall gives an introduction to holomorphic function spaces as used in mathematical physics. The emphasis is on the Segal-Bargmann space and the canonical commutation relations.

Homological Methods in Mathematical Physics

These lecture notes by Joseph Krasil'shchik and Alexander Verbovetsky are a systematic and self-contained exposition of the cohomological theories naturally related to partial differential equations.

Inexplicable Secrets of Creation

Relationships between number theory and physics.

An Introduction to Noncommutative Geometry

A set of lecture notes by Joseph C. Varilly on noncommutative geometry and its applications in physics.

Lectures on Orientifolds and Duality

Notes by Atish Dabholkar on orientifolds emphasizing applications to duality.

Local Quantum Physics Crossroads

An international forum for information exchange among scientists working on mathematical, conceptual, and constructive problems in local relativistic quantum physics (LQP).

On Mathematics, Mathematical Physics, Truth and Reality

How mathematics exists in the universe and is related to physical reality.

On the Origins of Twister Theory

A new approach pioneered by Roger Penrose, starting with conformally-invariant concepts, to the synthesis of quantum theory and relativity.

Open Problems in Mathematics and Physics

Links to open problems in mathematics, physics and other subjects.

Period and Energy in One Degree of Freedom Systems

An article by Jorge Rezende, University of Lisbon.
[PDF]

Recent Developments in Skyrme Models

An introduction by T. Gisiger and M.B. Paranjape to recent, more mathematical developments in the Skyrme model. The aim is to render these advances accessible to mainstream nuclear and particle physicists.

Solitons

Resources at Heriot-Watt University. Meetings, local and other links.

Symplectic Geometries in Quantum Physics and Optics

A comparison of symplectic geometry with Euclidean or unitary geometries in quantum physics and optics

This Week's Finds in Mathematical Physics

This is a column written about modern topics in mathematical physics.

Topology and Physics

An essay by C. Nash on the historical connection between topology and physics.

Open Problems in Mathematics and Physics

Links to open problems in mathematics, physics and other subjects.

Period and Energy in One Degree of Freedom Systems

An article by Jorge Rezende, University of Lisbon.
[PDF]

(UK) North British Mathematical Physics Seminar

Four seminars are held in rotation every year.

On Mathematics, Mathematical Physics, Truth and Reality

How mathematics exists in the universe and is related to physical reality.

Inexplicable Secrets of Creation

Relationships between number theory and physics.

Holomorphic Methods in Mathematical Physics

This set of lecture notes by Brian C. Hall gives an introduction to holomorphic function spaces as used in mathematical physics. The emphasis is on the Segal-Bargmann space and the canonical commutation relations.

Geometry and Duality

Lecture notes from the ITP miniprogram on Geometry and Duality

Recent Developments in Skyrme Models

An introduction by T. Gisiger and M.B. Paranjape to recent, more mathematical developments in the Skyrme model. The aim is to render these advances accessible to mainstream nuclear and particle physicists.

Differential Equations and Oscillations

Many problems in physics are described by differential equations. As a complete discussion of differential equations is beyond the scope of this chapter we will deal only with linear first and second order ordinary differential equations.

Euclidean Geometric Transforms for Physics

A new method of correlating physics formulas to derive one formula from a related formula using Euclidean geometry to represent the inter-relationship of physics formulas.

Complex Geometry of Nature and General Relativity

A paper by Giampiero Esposito attempting to give a self-contained introduction to holomorphic ideas in general relativity. The main topics are complex manifolds, spinor and twistor methods, heaven spaces.

Homological Methods in Mathematical Physics

These lecture notes by Joseph Krasil'shchik and Alexander Verbovetsky are a systematic and self-contained exposition of the cohomological theories naturally related to partial differential equations.

Five Lectures on Soliton Equations

A self-contained review by Edward Frenkel of a new approach to soliton equations of KdV type.

This Week's Finds in Mathematical Physics

This is a column written about modern topics in mathematical physics.

On the Origins of Twister Theory

A new approach pioneered by Roger Penrose, starting with conformally-invariant concepts, to the synthesis of quantum theory and relativity.

An Introduction to Noncommutative Geometry

A set of lecture notes by Joseph C. Varilly on noncommutative geometry and its applications in physics.

Solitons

Resources at Heriot-Watt University. Meetings, local and other links.

Doing Physics with Quaternions

A research effort to see how much of standard physics can be done using only quaternions, a 4-dimensional division algebra.

Symplectic Geometries in Quantum Physics and Optics

A comparison of symplectic geometry with Euclidean or unitary geometries in quantum physics and optics

Lectures on Orientifolds and Duality

Notes by Atish Dabholkar on orientifolds emphasizing applications to duality.

Local Quantum Physics Crossroads

An international forum for information exchange among scientists working on mathematical, conceptual, and constructive problems in local relativistic quantum physics (LQP).

Topology and Physics

An essay by C. Nash on the historical connection between topology and physics.

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