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Title: |
Advances in Mathematics Research |
| Sub-title: |
Volume 23 |
Search Result:
| Edited by: |
Albert R Baswell |
| ISBN10-13: |
1536125121 : 9781536125122 |
| Format: |
Hardback |
| Size: |
230x155mm |
| Pages: |
160 |
| Weight: |
.440 Kg. |
| Published: |
Nova Science Publishers, Inc - November 2017 |
| List Price: |
256.99 Pounds Sterling |
| Availability: |
In Stock
Qty Available: 1 |
| Subjects: |
Mathematics |
| In the opening chapter by Victor Martinez-Lukacs, two kinds of matrices related to chemical problems are examined and an outline of their main properties about their eigenvalues is exhibited in order to demonstrate that all the ODE solutions are either stable or asymptotically stable. In chapter two by Ivan Kyrchei, the Cramer rules for the weighted Moore-Penrose solutions of left and right systems of quaternion linear equations are obtained. Next, in chapter three, Tadeusz Antczak showcases numerous sets of saddle point criteria for a new class of nonconvex non-smooth discrete minimax fractional programming problems. Marcia de F. B. Binelo, Airam T. Z. R. Sausen, Paulo S. Sausen, and Manuel O. Binelo provide a summary of electric mathematical models used for the prediction of batteries charge and discharge behaviour in chapter four. In chapter five, general methodology for the precise modelling and performance assessment of launch vehicles dedicated to microsatellites is proposed by M. Pontani, M. Palloney, and P. Teofilattoz. In chapter six, Nodari Vakhania exemplifies ties and relationships among some optimisation problems such as scheduling and transportation issues. In chapter seven, a geometry without using points in established by N. L. Bushwick, bringing the book to a close. |
| Table of Contents: |
| Preface; Matrices in Chemical Problems: Characterization, Properties & Consequences About the Stability of ODE Systems; Determinantal Representations of the Quaternion Weighted Moore-Penrose Inverse & Its Applications; Saddle Points Criteria for a New Class of Nonconvex Nonsmooth Discrete Minimax Fractional Programming Problems; Battery Charge & Discharge Behavior Prediction Using Electrical Mathematical Models; An Accurate Modeling & Performance of Multistage Launch Vehicles for Microsatellites via a Firework Algorithm; Ties & Reductions for Some Scheduling & Routing Problems; A Continuous Foundation for Dimension & Analytic Geometry; Index. |
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