In mathematics, a configuration space is a construction closely related to state spaces or phase spaces in physics. In physics, these are used to describe...

Configuration space may refer to: Configuration space (physics) Configuration space (mathematics), the space of arrangements of points on a topological...

parameters satisfy mathematical constraints, such that the set of actual configurations of the system is a manifold in the space of generalized coordinates...

bioengineering, the phase space method is used to visualize multidimensional physiological responses. Configuration space (mathematics) Minisuperspace Phase...

certain properties Configuration (polytope), special kind of configuration for regular polytopes Configuration space (mathematics), a space representing assignments...

In mathematics, a space is a set (sometimes known as a universe) endowed with a structure defining the relationships among the elements of the set. A subspace...

A two-dimensional space is a mathematical space with two dimensions, meaning points have two degrees of freedom: their locations can be locally described...

In mathematics, especially in geometry and topology, an ambient space is the space surrounding a mathematical object along with the object itself. For...

its distance from the center. Central configurations are studied in n-body problems formulated in Euclidean spaces of any dimension, although only dimensions...

High-dimensional spaces frequently occur in mathematics and the sciences. They may be Euclidean spaces or more general parameter spaces or configuration spaces such...

In mathematics, specifically projective geometry, a configuration in the plane consists of a finite set of points, and a finite arrangement of lines, such...

physics, spacetime, also called the space-time continuum, is a mathematical model that fuses the three dimensions of space and the one dimension of time into...

shapes and spaces that contain them), analysis (the study of continuous changes), and set theory (presently used as a foundation for all mathematics). Mathematics...

Elements, it was the three-dimensional space of Euclidean geometry, but in modern mathematics there are Euclidean spaces of any positive integer dimension...

which the configuration space is a Lie group, or a group of diffeomorphisms, or more generally where some aspect of the configuration space has this group...

approximation for a quantum chemical multi-electron system. Mathematically, configuration simply describes the linear combination of Slater determinants...

In computer science, a state space is a discrete space representing the set of all possible configurations of a system. It is a useful abstraction for...

A lens space is an example of a topological space, considered in mathematics. The term often refers to a specific class of 3-manifolds, but in general...

In the mathematical theory of structural rigidity, the Cayley configuration space of a linkage over a set of its non-edges F {\displaystyle F} , called...

higher-dimensional) configuration space. A configuration describes the pose of the robot, and the configuration space C is the set of all possible configurations. For...

certain transformation, equivalent to a shear along unphysical axes in configuration space. Most of the quantitative physical predictions of a gauge theory...

compactification by A. Voronov. Fulton, W.; MacPherson, R. (1994). "Compactification of configuration spaces". Annals of Mathematics. 139: 183–225. v t e...

Hilbert space. It is a configuration space of quantum gauge theory. Gauge symmetry (mathematics) Gauge theory Gauge theory (mathematics) Principal bundle Mitter...

cellular automaton, a Garden of Eden is a configuration that has no predecessor. It can be the initial configuration of the automaton but cannot arise in any...

In mathematics, a root system is a configuration of vectors in a Euclidean space satisfying certain geometrical properties. The concept is fundamental...

them is not part of the configuration. This publication marks the first known appearance of the Petersen graph in the mathematical literature, 12 years before...

by a manifold called configuration space. In the area of motion planning, one finds paths between two points in configuration space. These paths represent...

often correspond to singularities, either in the object or in some configuration space. For example, a conic section is degenerate if and only if it has...

land' and μέτρον (métron) 'a measure') is a branch of mathematics concerned with properties of space such as the distance, shape, size, and relative position...

space. For every Levi graph, there is an equivalent hypergraph, and vice versa. The Desargues graph is the Levi graph of the Desargues configuration,...