linearly independent[数]线性无关的;线性独立的 linearly dependent线性相关;线性相依 linearly词源英文解释 The first known use of linear was circa 1656 linearly儿童词典英英释义 linesmannoun an official who assists a referee in a game (as football or hockey) ...
(redirected fromLinearly dependent) Encyclopedia Related to Linearly dependent:Linearly independent linear independence n. The property of a set of vectors of having no linear combinations equal to zero unless all of the coefficients are equal to zero. ...
ait is not difficult to verify that these two functions are linearly independent 核实是不难的这二个作用线性地是独立[translate]
An arbitrary function defined in the function space thus constructed can be represented by a linear combination of the linearly independent functions and applying the inverse transformation to the solutions thus obtained, the authors can obtain the solution for the original equation of motion....
The Wronskian of two functions is found to be zero at x0−ε≤x≤x0+ε for arbitrarily small ε>0. Show that this Wronskian vanishes for all x and that the functions are linearly dependent. 7.6.6 The three functions sin x, ex, and e−x are linearly independent. No one function ...
They introduce also other gates than AND and EXOR to synthesis. I. INTRODUCTION It is known that the Linearly Independent Logic (LI) can create circuits that are superior to AND/EXOR circuits, but there have been no efficient algorithms for the calculation of nonsingular expansions of LI logic...
The equations for nodes A, B, and C are linearly independent because each subsequent equation has a variable that the previous ones do not contain. However, the equation at node D is linearly dependent. Indeed, if we sum up the first three equations and multiply the resulting sum by −1...
The function ψ 0 and a set of model functions n are used to construct a set, ψ n = ψ 0 n, of linearly independent correlated basis functions... HW Jackson,E Feenberg - 《Annals of Physics》 被引量: 94发表: 1961年 Linearly dependent subspaces and the eigenvalue spectrum of the one...
Linearly Dependent Vectors:Vectors are measurements that consider the value and direction. This means that vectors would have values for each component for the direction of a measurement. Considering different vectors, we can come across vectors that are linearly dependent with each other....
The notion of optimality is left intentionally informal as the precise properties that should be optimized are application dependent. We will examine several different criteria for choosing an optimal classifier. We will proceed on the assumption that the dimension d of the problem is a small ...