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41.
Yaru Fu Xiaoyu Jiang Zhaolin Jiang Seong Tae Jhang 《Journal of Applied Analysis & Computation》2020,10(4):1599-1613
In this paper, tridiagonal Toeplitz matrix (type I, type II) with opposite-bordered rows are introduced. Main attention is paid to calculate the determinants, the inverses and the eigenpairs of these matrices. Specifically, the determinants of an $n\times n$ tridiagonal Toeplitz matrix with opposite-bordered rows can be explicitly expressed by using the $(n-1)$th Fibonacci number, the inversion of the tridiagonal Toeplitz matrix with opposite-bordered rows can also be explicitly expressed by using the Fibonacci numbers and unknown entries from the new matrix. Besides, we give the expression of eigenvalues and eigenvectors of the tridiagonal Toeplitz matrix with opposite-bordered rows. In addition, some algorithms are presented based on these
theoretical results. Numerical results show that the new algorithms have much better computing efficiency than some existing algorithms studied recently. 相似文献
42.
指出四元数阵重行列式可用复阵行列式来表示,于是,复阵的伴随矩阵、求逆阵公式、秩的下界等,都可相应地推广到四元数阵. 相似文献
43.
利用二阶行列式的几何意义是有向面积及积分因子的存在性给Green公式一个新的证明.尽管技术上走得远了些,但从概念上揭示了Green公式异常简明的几何意义,即Green公式只是面积的两种不同表达方式.同时这也蕴含了一个更深刻的哲学含义,即一般性隐含于特殊性(或特例)之中. 相似文献
44.
Pavel Trojovský 《Journal of Difference Equations and Applications》2017,23(10):1737-1746
This paper is devoted to a generalization of some previous results, as we completely solve a linear homogeneous difference equation of the second order with an exponential coefficient. 相似文献
45.
YAO Zhen-Zhi ZHANG Chun-Yi ZHU Hong-Wu MENG Xiang-Hua LU Xing SHAN Wen-Rui TIAN Bo 《理论物理通讯》2008,49(5):1125-1128
In this paper, we derive the bilinear form for a variable-coefficient Kadomtsev Petviashvili-typed equation. Based on the bilinear form, we obtain the Wronskian determinant solution, which is proved to be indeed an exact solution of this equation through the Wronskian technique. In addition, we testify that this equation can be reduced to a Jacobi identity by considering its solution as a Grammian determinant by means of Pfaffian derivative formulae. 相似文献
46.
给出了广义Vandermonde行列式的一种求法,并运用它给出了Lagrange插值公式的几个证明. 相似文献
47.
Jakob Jonsson 《Journal of Combinatorial Theory, Series A》2005,112(1):117-142
For n?3, let Ωn be the set of line segments between vertices in a convex n-gon. For j?1, a j-crossing is a set of j distinct and mutually intersecting line segments from Ωn such that all 2j endpoints are distinct. For k?1, let Δn,k be the simplicial complex of subsets of Ωn not containing any (k+1)-crossing. For example, Δn,1 has one maximal set for each triangulation of the n-gon. Dress, Koolen, and Moulton were able to prove that all maximal sets in Δn,k have the same number k(2n-2k-1) of line segments. We demonstrate that the number of such maximal sets is counted by a k×k determinant of Catalan numbers. By the work of Desainte-Catherine and Viennot, this determinant is known to count quite a few other objects including fans of non-crossing Dyck paths. We generalize our result to a larger class of simplicial complexes including some of the complexes appearing in the work of Herzog and Trung on determinantal ideals. 相似文献
48.
The phase shift sum rules recently derived by Puff are extended for a general partly non-local momentum dependent potential.
In achieving this, one must use Fredholm determinant of the outgoing solution of the Schrodinger equation instead of the Jost
function as was done by Puff. The constants appearing in the moment relations are explicitly defined in terms of the momentum
representation of the interaction. 相似文献
49.
This paper attempts to prove the D-optimality of the saturated designs X and X of order 22, already existing in the current literature. The corresponding non-equivalent information matrices M=(X)X and M=(X)X have the maximum determinant. Within the application of a specific procedure, all symmetric and positive definite matrices M of order 22 with determinant the square of an integer and det(M) are constructed. This procedure has indicated that there are 26 such non-equivalent matrices M, for 24 of which the non-existence of designs X such that XX =M is proved. The remaining two matrices M are the information matrices M and M. 相似文献
50.
We consider fourth order ordinary differential operators on the half-line and on the line, where the perturbation has compactly supported coefficients. The Fredholm determinant for this operator is an analytic function in the whole complex plane without zero. We describe the determinant at zero. We show that in the generic case it has a pole of order 4 in the case of the line and of order 1 in the case of the half-line. 相似文献