单词 | potential function |
释义 | potential functionn. Physics. A mathematical function by the differentiation of which can be expressed the (gravitational, electromagnetic, etc.) force at any point in space arising from a system of bodies, electrical charges, etc. More widely: any function from which a vector field can be derived by differentiation. Cf. potential n. 5a. ΘΚΠ the world > matter > physics > mechanics > force > [noun] > specific constant, function, or quantity modulus1807 potential function1828 the world > relative properties > number > algebra > [noun] > expression > function function1758 exponential1784 potential function1828 syzygy1850 permutant1852 Green function1863 theta-function1871 Greenian1876 Gudermannian1876 discriminoid1877 Weierstrassian function1878 gradient1887 beta function1888 distribution function1889 Riemann zeta function1899 Airy integral1903 Poisson bracket1904 Stirling approximation1908 functional1915 metric1921 Fourier transform1923 recursive function1934 utility function1934 Airy function1939 transfer function1948 objective function1949 restriction1949 multifunction1954 restriction mapping1956 scalar function1956 Langevin function1960 mass function1961 the world > matter > physics > electromagnetic radiation > electricity > voltage > electrical potential > [noun] tension1785 electric tension1802 potential1828 potential function1828 pd1887 pressure1889 potentiality1898 the world > matter > physics > mechanics > dynamics > [noun] > speed or direction as vector quality > velocity potential and stream function potential function1882 1828 G. Green Ess. on Applic. Math. Anal. to Electr. & Magnetism 1 Nearly all the attractive and repulsive forces..in nature are such, that if we consider any material point p, the effect, in a given direction, of all the forces acting upon that point, arising from any system of bodies S under consideration, will be expressed by a partial differential of a certain function of the co-ordinates which serve to define the point's position in space. The consideration of this function is of great importance in many inquiries... We shall often have occasion to speak of this function, and will therefore, for abridgement, call it the potential function arising from the system S. 1882 G. M. Minchin Uniplanar Kinematics 135 The function ϕ is called the potential-function of the strain, and the curves obtained by varying the constant in the equation ϕ = C are called curves of equal potential. 1931 Rev. Mod. Physics 3 288 He..used several forms for the potential function; one in which the potential depended only upon central force fields..and others in which the potential was also a function of the apex angle. 1939 L. Bairstow Appl. Aerodynamics (ed. 2) vii. 320 The boundary conditions to be satisfied are easily deduced; a solid boundary must be a stream-line and along it ψ must be constant or dψ/ds zero. In the case of the potential function the condition takes the form that the normal velocity, i.e. dϕ/dh must be zero. 1960 E. L. Houghton & A. E. Brock Aerodynamics xi. 267 The velocity potential and the stream function are combined in a new function called the complex potential function. 1993 New Scientist 10 July 26/2 In solving the equation for the potential function, Green had his deepest insight, one derived from his interest in physics. This was his introduction of what today are called Green's functions. This entry has been updated (OED Third Edition, December 2006; most recently modified version published online March 2022). < n.1828 |
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