In this paper, we present the notion of complex interval matrix. Further, discuss algebraic structure set all $(m\times n)$ matrices by using tools quasilinear functional analysis. Finally, put a norm on space and calculate matrices.

Let K be either the real, complex, or quaternion number system and let O(K) be the corresponding integers. Let x = (x1, . . . , xn) be a vector in Kn. The vector x has an integer relation if there exists a vector m = (m1, . . . ,mn) ∈ O(K)n, m = 0, such that m1x1+m2x2+ . . .+mnxn = 0. In this paper we define the parameterized integer relation construction algorithm PSLQ(τ), where the parameter ...

Emotion recognition through computational modeling and analysis of physiological signals has been widely investigated in the last decade. Most of the proposed emotion recognition systems require relatively long-time series of multivariate records and do not provide accurate real-time characterizations using short-time series. To overcome these limitations, we propose a novel personalized probab...

Consider y" (t) + A (t)y (t) + 0, y is a real n-dimensinal vector and A(t) is a real nxn matrix, continuous on some interval. Some positivity properties of solutions and conjugate points of y"(t) + A(t)y (t) = 0 appeared in literature. We prove similar results for focal points