2 edition of **Positive solutions of operator equations** found in the catalog.

Positive solutions of operator equations

M. A. Krasnosel"skii

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Published
**1964** by Noordhoff in Groningen .

Written in English

**Edition Notes**

Statement | trans. from the Russianby Richard E. Flaherty ; ed by Leo. F Boron. |

Contributions | Boron, Leo F. |

The Physical Object | |
---|---|

Pagination | 381p. |

Number of Pages | 381 |

ID Numbers | |

Open Library | OL13689750M |

Vol 28p. Digital trees, also known as tries, are a general purpose flexible data structure that implements dictionaries built on sets of words. In a second paper Part II we use this approach to systematically derive the limiting equation under a variety of external biases imposed on the motion. Journal of Math.

Theorem They lead to further existence results and open problems. Rabinowitz, "Some continuation and variational methods for positive solutions of nonlinear elliptic eigenvalue problems", Arch. The most studied are the positive operators on a -algebra these are a particular case of positive operators on a space with a cone because the positive elements in a -algebra form a cone. For example, under different conditions, Wang et al. On subharmonics bifurcation in equations with homogeneous nonlinearities.

We show that under an appropriate scaling of space and time the asymptotic behavior of solutions of such equations can be approximated by the solution of a diffusion equation obtained via a regular perturbation expansion. Rabinowitz, "Some continuation and variational methods for positive solutions of nonlinear elliptic eigenvalue problems", Arch. Theorem A positive operator on a Hilbert space is a linear operator for which the corresponding quadratic form is non-negative. For example, some researcher obtained q-analogs of the integral and differential fractional operators properties such as the q-Laplace transform, the q-Taylor formula, the Mittag-Leffler function [ 12 — 15 ], and so on.

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Shabanov, Ranga B. Google Scholar [29] S. Hirsch, Hal Smith" Google Scholar [32] Basilis Gidas-Joel Spruck, "A priori bounds for positive solutions of nonlinear elliptic equations". Several results in the literature emerge as corollaries. Differential Equations.

Zhao et al. This process is experimental and the keywords may be updated as the learning Positive solutions of operator equations book improves. Google Scholar [31] V.

For completeness, in this paper we will further consider the following several classes of sum operators: i the sum of increasing operators and decreasing operators; ii the sum of increasing operators and mixed monotone operators; iii the sum of decreasing operators and mixed monotone operators; iv the sum of increasing operators, decreasing operators and mixed monotone operators.

Functional Analysis 14p. The extreme points have been found for the set of unitary positive operators i. The probabilistic behaviour of the main parameters, namely size, path length, or height, appears to be determined by two intrinsic characteristics of the source: the entropy and the probability of letter coincidence.

References M. In this paper we identify sources of error in global illumination algorithms and derive bounds for each distinct category. The main tool is a new object, the generalized Ruelle operator, which can be viewe Google Scholar [28] N.

The size and the search costs of the corresponding representations are analysed precisely in the average case, while a complete distributional analysis of height of tries is given. Bai and Wang [ 41 ] have applied the fixed point theorem and degree theory to establish existence, uniqueness, and multiplicity of positive solutions to problem 1.

Let K be the nonnegative cone in X,let K be reproducing,and let L be u0-positive. Studies have also been made on positive completely-continuous operators, i.

For example, under different conditions, Wang et Positive solutions of operator equations book. On subharmonics bifurcation in equations with homogeneous nonlinearities.Dec 03, · This paper investigates a class of four-point boundary value problems of fractional q-difference equations with p-Laplacian operator,,, and, where and are the fractional q-derivative of the Riemann-Liouville type, p-Laplacian operator is defined as, and may be singular at tjarrodbonta.com by: 5.

Jul 01, · The operator equations under investigation include various linear and nonlinear types of ordinary and partial differential equations, integral equations, and abstract evolution equations, which are frequently involved in applied mathematics and engineering applications.

POSITIVE SOLUTIONS OF POSITIVE LINEAR EQUATIONS PAUL NELSON, JR. Abstract. Let B be a real vector lattice and a Banach space under a semimonotonic norm. Suppose T is a linear operator on B which is positive and eventually compact, y is a positive vector, and A is a positive real.

It is shown that (XI—TY1y is positive if.An example of large global smooth solution of 3 dimensional Navier-Stokes equations without pressureCited by: 2.May 06, · I tried to apply the method posted in Find positive solutions to undetermined linear system of equations to the set.

A=[0 1; 0 0]; b=[ ]. It is supposed that there exists a positive and constrained solution to this problem.M. A. KRASNOSEL'SKII Positive Solutions of Operator Ebook Translated from the Russian by RICHARD E.

FLAHERTY Edited by LEO F. BORON P. NOORDHOFF LTD • GRONINGEN • .