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عنوان
تحلیل همگرایی دو روش تکراری پیش شرط ساز شده برای دستگاه های خطی‮‭M‬ -ماتریس,‮‭Convergence analysis of the two preconditioned iterative methods for M-matrix linear systems‬

پدید آورنده
/سیدعلی اکبرحسینی

موضوع

رده

کتابخانه
University of Tabriz Library, Documentation and Publication Center

محل استقرار
استان: East Azarbaijan ـ شهر: Tabriz

University of Tabriz Library, Documentation and Publication Center

تماس با کتابخانه : 04133294120-04133294118

NATIONAL BIBLIOGRAPHY NUMBER

Number
‭۲۱۶۳۸پ‬

LANGUAGE OF THE ITEM

.Language of Text, Soundtrack etc
per

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
تحلیل همگرایی دو روش تکراری پیش شرط ساز شده برای دستگاه های خطی‮‭M‬ -ماتریس
Parallel Title Proper
‮‭Convergence analysis of the two preconditioned iterative methods for M-matrix linear systems‬
First Statement of Responsibility
/سیدعلی اکبرحسینی

.PUBLICATION, DISTRIBUTION, ETC

Name of Publisher, Distributor, etc.
: علوم ریاضی
Date of Publication, Distribution, etc.
، ‮‭۱۳۹۸‬
Name of Manufacturer
، راشدی

PHYSICAL DESCRIPTION

Specific Material Designation and Extent of Item
‮‭۱۴۶‬ص‬

NOTES PERTAINING TO PUBLICATION, DISTRIBUTION, ETC.

Text of Note
چاپی - الکترونیکی

DISSERTATION (THESIS) NOTE

Dissertation or thesis details and type of degree
کارشناسی ارشد
Discipline of degree
ریاضی کاربردیگرایش آنالیز عددی
Date of degree
‮‭۱۳۹۸/۰۶/۱۷‬
Body granting the degree
تبریز

SUMMARY OR ABSTRACT

Text of Note
در این پایان‌نامه، دستگاه خطی ‮‭Ax = b‬ را در نظر می‌گیریم که در آن‮‭A=(a_ij)R‬
Text of Note
n .We present the two preconditioners I+S and I+S +R for solving M-matrix linear systems and discuss the convergence of the two preconditioned iterative methods. Meanwhile, we obtain comparison theorems between the two preconditioned iterative methods and consider the solution of $M$-matrix linear systems by preconditioned Krylov subspace methods. Numerical experiments are given to validate the performance of the preconditioners

PARALLEL TITLE PROPER

Parallel Title
‮‭Convergence analysis of the two preconditioned iterative methods for M-matrix linear systems‬

PERSONAL NAME - PRIMARY RESPONSIBILITY

حسینی، سیدعلی اکبر
Hosseini, Seyed Ali Akbar

ELECTRONIC LOCATION AND ACCESS

Public note
سیاه و سفید

نمایه‌سازی قبلی

Proposal/Bug Report

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