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ہائی جیکنگ کیس، ناصر بلوچ

ہائی جیکنگ کیس

ہائی جیکنگ کیس میں 1983تا1985ء تک چھ افراد کو دہشت گرد قرار دے کر ملٹری کورٹ نے انہیں پھانسی کی سزا دی ۔ان سب کا تعلق PSFسے تھا ۔

ناصر بلوچ

پیپلز پارٹی کا یہ سپوت 1955میں صوبہ سندھ میں پیدا ہوا ۔میٹرک کے بعد پاکستان سٹیل ملز کراچی میں بطور ڈرائیور بھرتی ہوا ۔اس پر الزام تھا کہ اس نے سٹیل ملز کی بس میں تینوں ہائی جیکروں سلام اﷲ ٹیپو،ناصر جمال اور راشد ٹیگی کو دہشت گردوں کی مدد کے لیے ائیر پورٹ پہنچایا ۔ ملٹری کورٹ نے انہیں موت کی سزادی۱ور1984ء میں اسے اس وقت پھانسی دی گئی جب وہ جیل میں FAامتحان دے رہا تھا ۔

 

Multiple Intelligences: Learners VS Teachers

The study investigated the relationship of the multiple intelligences of the Bachelor of Secondary Education students and their teachers in their major subjects. Four hundred eighty-five (485) BSED students and twenty-two (22) teachers in their respective major subjects participated. The result demonstrates statistically significant in the multiple intelligences of the Bachelors of Secondary Education Major in Technology and Livelihood Education and Music, Arts, Physical Education and Health and their teachers in their respective major subjects. However, result also demonstrates no significance in the multiple intelligences of the Bachelors of Secondary Education Major in Filipino, English, and Mathematics and their teachers in their respective major subjects. The study shows that the dominant intelligences of the BSED students and their teachers in their major subjects are the interpersonal, intrapersonal, and their suited intelligences for their major subjects. The result evidently showed that the BSED students and their major teachers are people and self smart. This only shows that as a teacher, one should know how to socialize appropriately with others and have a deeper understanding with themselves. It also showed that the teachers are really smarter than their students in their major field of specialization. Educators must also consider the multiple intelligences of their students to fully develop their learning capabilities.

Meshless Method of Lines for Numerical Solutions of Nonlinear Time Dependent Partial Differential Equations

Much of useful work being done today for numerical solution of partial differential equations involves nonlinear equations arising in different fields of science and engineering. Most widely used numerical techniques are finite differences, finite elements, spectral methods and collocation methods. However these methods face some limitations like construction of regular grid for irregular and complex geometries, slow convergence rate, stability and low accuracy. Another class of methods known as mesh free methods is expected to be superior than conventional mesh based methods in providing more accurate and stable numerical solution without any connective mesh. Meshless methods using radial basis functions are more flexible with high convergence rate. These methods provide very accurate numerical solution with low spatial resolution. The research presented in this dissertation is based on meshless method of lines using radial basis functions for numerical solutions of nonlinear time dependent partial differential equations (PDEs) namely, Generalized Kuramoto-Sivashinsky (GKS) equation, Kawahara type equations, Equal Width (EW) equation, Modified Equal Width (MEW) equation and Nonlinear Schrodinger (NLS) equation. First the spatial derivatives are discretize converting given PDE in to a system of first order ordinary differential equations (ODEs), which is then solved by classical fourth order Runge-Kutta (RK-4) scheme. Eigenvalue stability and convergence properties of the method are also discussed. Accuracy of the method is measured in terms of L2 and L¥ error norms and conservative properties of mass, momentum and energy. The present method is used to solve various numerical examples available in the literature and results are compared with existing numerical techniques. The method shows superior accuracy, ease of implementation and efficiency of meshless method.
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