Series-1 (Jul. – Aug. 2026)Jul. – Aug. 2026 Issue Statistics
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| Paper Type | : | Research Paper |
| Title | : | Necessary And Sufficient Condition For Hypercyclicity Of Basic Elementary Operator |
| Country | : | Kenya |
| Authors | : | Kawira Esther |
| : | 10.9790/5728-2204010104 ![]() |
Abstract :We present a necessary and sufficient condition for hypercyclicity of a basic elementary operator
Keywords: Hypercyclicity, Hypercyclicity criterion
[1].
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[2].
Chan, K. (2001). The Density Of Hypercyclic Operators On A Hilbert Space. J. Operator Theory,47:131–143.
[3].
Clifford, O. (2019). Dynamics Of Generalised Derivations And Elementary Operators. Complex Analysis And Operator Theory, 13:257–274.
[4].
Farrukh, M. And Octabek, K. (2017). Hyper-Cyclic And Supercyclic Linear Operators On Non-Archmedian Vector. Bulletin Belgium Math. Soc., 12:10–15.
[5].
Grivaux, S. (2005). Hypercyclic Operators,Mixing Operators And Bounded Step Theorem. J.Math. Anal.Appl., 54:147–168
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| Paper Type | : | Research Paper |
| Title | : | A Digraph-Based Optimization Algorithm For Maximum -Profit Scheduling |
| Country | : | Taiwan |
| Authors | : | Wei-Xiang Huang || Min-Jen Jou |
| : | 10.9790/5728-2204010509 ![]() |
Abstract : Scheduling is a fundamental problem in manufacturing systems, where effective scheduling decisions directly influence production efficiency and overall profitability. This paper proposes a digraph-based optimization algorithm for maximum-profit scheduling. An illustrative example is provided to demonstrate the effectiveness of the proposed algorithm. The computational results indicate that the proposed method successfully identifies the maximum-profit path by efficiently....
Keywords: Digraph; Maximum-Profit Scheduling; Optimization Algorithm
[1].
Baker, K. R., & Trietsch, D. Principles Of Sequencing And Scheduling. John Wiley & Sons, 2009.
[2].
Pinedo, M. L. Scheduling: Theory, Algorithms, And Systems, 6th Ed. Springer, 2022.
[3].
Bondy, J. A., & Murty, U. S. R. Graph Theory. Springer, 2008..
