Linear System in general form for Hyperbolic type

Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2015, Vol 11, Issue 8

Abstract

In this paper, we consider the linear system of partial differential equations hyperbolic type Which is solved by  T.V. Chekmarev [1] and solve the general form for this Hyperbolic type.

Authors and Affiliations

Nasser Zomot

Keywords

Related Articles

Probabilistic Inventory Model Multi-Source Backlogged Probabilistic Inventory Model for Crisp and Fuzzy Environment

This paper proposed a multi-item multi-source probabilistic periodic review inventory model under a varying holding cost constraint with zero lead time when: (1) the stock level decreases at a uniform rate over the cycle...

2016 ALGEBRAIC PROOF FERMAT'S LAST THEOREM (2-18)

In 1995, A, Wiles [2], [3], announced, using cyclic groups ( a subject area which was not available at the time of Fermat), a proof of Fermat's Last Theorem, which is stated as fol-lows: If is an odd prime and x; y; z; a...

FORECASTING LOW COST HOUSING DEMAND IN MALAYSIA: COMPARISON BETWEEN ANN AND ARIMA METHOD

One of Malaysias longstanding development objectives is the provision of affordable housing for Malaysian, with a focus on lower-income groups. It is very crucial to predict low-cost housing demand to match the demand an...

Solutions of Some Difference Equations Systems and Periodicity

In this article, analysis and investigation have been conducted on the periodic nature as well as the type of the solutions of the subsequent schemes of rational difference equations with a nonzero real number...

One Contractive Inequality onQuasi-normed Space

We analyze the existence of fixed points for mappings defined on quasi normed Banach spaces(x,||,-||) satisfying a general contractive inequality of integral type. We are affected from the similar results achieved by A....

Download PDF file
  • EP ID EP651666
  • DOI 10.24297/jam.v11i8.1212
  • Views 138
  • Downloads 0

How To Cite

Nasser Zomot (2015). Linear System in general form for Hyperbolic type. JOURNAL OF ADVANCES IN MATHEMATICS, 11(8), 5583-5586. https://europub.co.uk/articles/-A-651666