strong derivative
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Derivative (generalizations) — Derivative is a fundamental construction of differential calculus and admits many possible generalizations within the fields of mathematical analysis, combinatorics, algebra, and geometry. Derivatives in analysis In real, complex, and functional… … Wikipedia
Derivative (finance) — Financial markets Public market Exchange Securities Bond market Fixed income Corporate bond Government bond Municipal bond … Wikipedia
Strong pass — In the card game of bridge, a strong pass is an opening pass that indicates a strong hand, typically with a minimum of 11 16 points. Strong pass bidding systems are of a quite different nature from the more typical natural systems, but share some … Wikipedia
derivative — A financial instrument, the price of which has a strong relationship with an underlying commodity, currency, economic variable, or financial instrument. The different types of derivatives are futures contracts, forwards (see forward dealing),… … Big dictionary of business and management
derivative — A financial instrument, the price of which has a strong correlation with an underlying commodity, currency, economic variable or financial instrument. The different types of derivatives are futures contracts, forwards (see forward dealing), swaps … Accounting dictionary
Weak derivative — In mathematics, a weak derivative is a generalization of the concept of the derivative of a function ( strong derivative ) for functions not assumed differentiable, but only integrable, i.e. to lie in the Lebesgue space L^1( [a,b] ). See… … Wikipedia
Generalizations of the derivative — The derivative is a fundamental construction of differential calculus and admits many possible generalizations within the fields of mathematical analysis, combinatorics, algebra, and geometry. Contents 1 Derivatives in analysis 1.1 Multivariable… … Wikipedia
Elliptic boundary value problem — In mathematics, an elliptic boundary value problem is a special kind of boundary value problem which can be thought of as the stable state of an evolution problem. For example, the Dirichlet problem for the Laplacian gives the eventual… … Wikipedia
Itō calculus — Itō calculus, named after Kiyoshi Itō, extends the methods of calculus to stochastic processes such as Brownian motion (Wiener process). It has important applications in mathematical finance and stochastic differential equations.The central… … Wikipedia
Malliavin calculus — The Malliavin calculus, named after Paul Malliavin, is a theory of variational stochastic calculus. In other words it provides the mechanics to compute derivatives of random variables. The original motivation for the development of the subject… … Wikipedia
Commodity Futures Modernization Act of 2000 — The Commodity Futures Modernization Act of 2000 (CFMA) is United States federal legislation that officially ensured the deregulation of financial products known as over the counter derivatives. It was signed into law on December 21, 2000 by… … Wikipedia
