50. Qaf/Qaf
I/We begin by the Blessed Name of Allah
The Immensely Merciful to all, The Infinitely Compassionate to everyone.
50:01
a. Qaf.
b. By The Qur’an, The Majestic.
50:02
a. They consider it strange that a Warner has come to them from amongst themselves.
b. So the disbelievers say:
c. ‘This is certainly something strange!’
50:03
a. How can it be that when we will be dead and turned to mere dust in the grave that we will be brought back to another dimension of existence?
b. Such a return to another dimension of existence is far-fetched.
50:04
a. Thus do they reckon while WE Know well what the earth consumes of them,
b. and with US is a Record which keeps track of their deeds, dealings, speech and preserves everything.
50:05
a. Rather they denied and belied The Truth - The Qur’an - when it came to them,
b. so now they are in a state of confusion.
50:06
a. Would they never look up to the celestial realm, above them, and reflect,
- how WE built it without apparent supports, and
- how WE beautified it with planets, and
- how come it has no flaws in it?
50:07
a. And the earth – how did WE spread it out, and cast upon it firm mountains,
b. and made all kinds of splendid vegetation, in pairs, to grow upon it.
50:08
a. WE did all this as an evidence as well as a reminder for every person who turns to Allah in awe, reverence and piety.
50:09
a. And also WE...
Human nature has become collectivist. And man's survival is in living together and fulfilling the necessities of life through mutual cooperation. As a result, a system of mutual relation is formed; the state has relation with the other state just as the individual has relations with the individual. If there is no balance and harmony in this relationship, then mutual conflict and tension is natural. In fact, international law has its beginnings from the Islamic era. The Prophet (peace and blessings of Allah be upon him) conveyed the universal message of the Islamic State throughout the world through his foreign Strategy and diplomatic letters. Away from the concept of globalization, the importance of foreign relations has become more important in modern times. Therefore, just as it is necessary for the Islamic state to harmonize with the world conditions and events according to the requirements of the modern era, it is also necessary for the Islamic state to keep its ideological position in mind in all situations. So that the foreign strategy of the Islamic State is established on strong foundations and its principles are formulated in the light of International Law and Sharia.
Keywords: International Law, Foreign Policy, Foundations, Islamic era
An effort has been made to find out the exact solitary wave solutions of several PDEs. These partial differential equations are globally accepted as the governing equations of the fields they are related to. Finding their new exact solutions is not only exciting mathematically. It is also a service towards a better understanding of the phenomena themselves. In recent decades, nonlinear wave phenomena and their governing equations have attracted great attention. They arise in several fields of science and engineering including hydrodynamics, condensed matter physics, Bose-Einstein-condensation, nonlinear optics, Josephson junctions, biophysics, field theory etc. To solve these partial differential equations (PDEs), some methods and tools have been developed in the past. This work is mainly concerned with a specific class of exact solutions, called the solitary wave solutions. These types of solutions are of great interest for scientists and engineers working in the fields of fiber optics and wave propagation etc. We have found new soliton solutions to some well-known nonlinear PDEs such as the , Camassa-Holm-ΚP equations, generalized Zakharov-Kuznetsov-Benjamin-Bona-Mahony (ZK-BBM) equation, generalized Zakharov-Kuznetsov(ZK) equation, perturbed nonlinearSchrödinger’s equation in the form ofKerr law nonlinearity(NLSE) equation (2+1)dimensional Kadomtsev-Petviashvili-Benjamin-Bona-Mahony (KP-BBM) wave equation, (3+1)-dimensional generalized Kadomtsev-Petviashvili (KP) equation, modified Kortewgde Vries-Zakharov-Kuznetsov (KdV-ZK) equation, fourth order Boussinesq equation, Landau-Ginburg-Higgs equation, Cahn-Allen equation, two-mode modified Korteweg-de Vries (TmKdV) equation and nonlinear Schrödinger equation. These new solutions are more generalized and are supposed to give better simulations of the real-world problems to which the PDEs correspond. It is also expected from our study that the computer simulators used to mimic the wave propagation can be enhanced on the basis of our exact solutions. We have used some transformations to convert the PDEs, at hand, to the corresponding ODEs. To extract solitary wave solutions to these PDEs, certain balancing principles are implemented. The shapes and behaviors of these solutions are simulated graphically with the help of the mathematical software Maple. Descriptions of the parameters and the values that have been used to simulate the waves are also provided. We have not only determined some totally novel solutions to the equations under consideration, but also, we have managed to generalize many already existing solutions.