Andere Kunden interessierten sich auch für
![Equilibrium States and the Ergodic Theory of Anosov Diffeomorphisms]( "Equilibrium States and the Ergodic Theory of Anosov Diffeomorphisms")
Equilibrium States and the Ergodic Theory of Anosov Diffeomorphisms33,99 €![Boundary Control and Variation]( "Boundary Control and Variation")
Boundary Control and Variation422,99 €![A Study of Diurnal Variation of Solar Radiation Over Baghdad City]( "A Study of Diurnal Variation of Solar Radiation Over Baghdad City")
A Study of Diurnal Variation of Solar Radiation Over Baghdad City48,99 €![Homogenization of Differential Operators and Integral Functionals]( "Homogenization of Differential Operators and Integral Functionals")
Homogenization of Differential Operators and Integral Functionals113,99 €![Vorlesungen über einige Klassen Nichtlinearer Integralgleichungen und Integro-Differentialgleichungen]( "Vorlesungen über einige Klassen Nichtlinearer Integralgleichungen und Integro-Differentialgleichungen")
Vorlesungen über einige Klassen Nichtlinearer Integralgleichungen und Integro-Differentialgleichungen49,95 €![Differentiability of Six Operators on Nonsmooth Functions and p-Variation]( "Differentiability of Six Operators on Nonsmooth Functions and p-Variation")
Differentiability of Six Operators on Nonsmooth Functions and p-Variation34,99 €![Two-Dimensional Quadratic Nonlinear Systems]( "Two-Dimensional Quadratic Nonlinear Systems")
Two-Dimensional Quadratic Nonlinear Systems121,99 €
High Quality Content by WIKIPEDIA articles! In mathematics, quadratic variation is used in the analysis of stochastic processes such as Brownian motion and martingales. Quadratic variation is just one kind of variation of a process. A process X is said to have finite variation if it is has bounded variation over every finite time interval (with probability 1). Such processes are very common including, in particular, all continuously differentiable functions. The quadratic variation exists for all continuous finite variation processes, and is zero. This statement can be generalized to non-continuous processes. Any càdlàg finite variation process X has quadratic variation equal to the sum of the squares of the jumps of X.