Here you will find one or more explanations in English for the word **potential function**. Also in the bottom left of the page several parts of wikipedia pages related to the word **potential function** and, of course, **potential function** synonyms and on the right images related to the word **potential function**.

potential function

Potential Po*ten"tial, n. 1. Anything that may be possible; a possibility; potentially. --Bacon. 2. (Math.) In the theory of gravitation, or of other forces acting in space, a function of the rectangular coordinates which determine the position of a point, such that its differential coefficients with respect to the co["o]rdinates are equal to the components of the force at the point considered; -- also called potential function, or force function. It is called also Newtonian potential when the force is directed to a fixed center and is inversely as the square of the distance from the center. 3. (Elec.) The energy of an electrical charge measured by its power to do work; hence, the degree of electrification as referred to some standard, as that of the earth; electro-motive force.

Potential Po*ten"tial, n. 1. Anything that may be possible; a possibility; potentially. --Bacon. 2. (Math.) In the theory of gravitation, or of other forces acting in space, a function of the rectangular coordinates which determine the position of a point, such that its differential coefficients with respect to the co["o]rdinates are equal to the components of the force at the point considered; -- also called potential function, or force function. It is called also Newtonian potential when the force is directed to a fixed center and is inversely as the square of the distance from the center. 3. (Elec.) The energy of an electrical charge measured by its power to do work; hence, the degree of electrification as referred to some standard, as that of the earth; electro-motive force.

- term potential function may refer to: A mathematical function whose values are a physical potential The cl**** of functions known as harmonic functions, which...

- vectors expressed as gradients of a certain scalar function called potential. Since the work of potential forces acting on a body that moves from a start...

- (Morse/Long-range) potential, which is the most po****r potential energy function used for ****ing spectroscopic data. The Morse potential energy function is of the...

- particles, and rm is the distance at which the potential reaches its minimum. At rm, the potential function has the value −ε. The distances are related as...

- types of cells, their main function is to activate intracellular processes. In muscle cells, for example, an action potential is the first step in the chain...

- a particle with a step-like potential in one dimension. Typically, the potential is modelled as a Heaviside step function. The time-independent Schrödinger...

- gravitational potential satisfies Poisson's equation. See also Green's function for the three-variable Laplace equation and Newtonian potential. The integral...

- The mathematical study of potentials is known as potential theory; it is the study of harmonic functions on manifolds. This mathematical formulation arises...

- equation if there exists a continuously differentiable function F, called the potential function, so that ∂ F ∂ x = I {\displaystyle {\frac {\partial F}{\partial...

- out the cost of infrequent but expensive operations. In the potential method, a function Φ is chosen that maps states of the data structure to non-negative...

- vectors expressed as gradients of a certain scalar function called potential. Since the work of potential forces acting on a body that moves from a start...

- (Morse/Long-range) potential, which is the most po****r potential energy function used for ****ing spectroscopic data. The Morse potential energy function is of the...

- particles, and rm is the distance at which the potential reaches its minimum. At rm, the potential function has the value −ε. The distances are related as...

- types of cells, their main function is to activate intracellular processes. In muscle cells, for example, an action potential is the first step in the chain...

- a particle with a step-like potential in one dimension. Typically, the potential is modelled as a Heaviside step function. The time-independent Schrödinger...

- gravitational potential satisfies Poisson's equation. See also Green's function for the three-variable Laplace equation and Newtonian potential. The integral...

- The mathematical study of potentials is known as potential theory; it is the study of harmonic functions on manifolds. This mathematical formulation arises...

- equation if there exists a continuously differentiable function F, called the potential function, so that ∂ F ∂ x = I {\displaystyle {\frac {\partial F}{\partial...

- out the cost of infrequent but expensive operations. In the potential method, a function Φ is chosen that maps states of the data structure to non-negative...

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