Explore: Superposition (mathematik)

principle of superposition was first stated by Daniel Bernoulli in 1753: "The general motion of a vibrating system is given by a superposition of its proper

…, xn) = xk, C is closed under (finitary multiple) composition (or "superposition"): if f, g1, …, gm are members of C such that f is m-ary, and gj is

heat source as a superposition (or linear combination) of simple sine and cosine waves, and to write the solution as a superposition of the corresponding

non-linear, arbitrarily strong gravitational waves do not obey linear superposition, making their description difficult. However, linear approximations

normalization rule, such as mixing of strategies in game theory or superposition of states in quantum mechanics. A far-reaching generalization of the

of mathematics, which in 1985 was named „Karl-Weierstraß-Institut für Mathematik“. Thanks to the high quality of its staff, its applied part survived the

complex-valued function f on T can be written as an infinite linear superposition of unitary characters of T. That is, continuous group homomorphisms

conjecture that a quantum mechanical system which somehow uses an infinite superposition of states could compute a non-computable function. This is not possible

method of superposition for evenly even and odd squares and a method of interchange for oddly even squares to be his own invention. The superposition method

the range a < x < b {\displaystyle a<x<b} . The principle of linear superposition can be applied to determine the resulting stress field as the solution