مکدی گل مکا ماہیا
دل دے ویہڑے آ ماہیا
لوکی مہنے مارن گے
دے نہ انج دغا ماہیا
یا تقدیر دے کولوں جت
یا دے آپ ہرا ماہیا
اوہلے رہ کے اکھاں نوں
نہ دے ہور سزا ماہیا
دل چندرے نوں تیرے باہجھ
سُجھدا نہ کوئی راہ ماہیا
اس عمرے، لُک روون دی
لبھدی نہ کوئی جا ماہیا
لوکاں توں میں ہردا نئیں
آ کے آپ ہرا ماہیا
The intellectual heritage in British–India includes literature of Christian missionaries which focusses missionary perspective and the literature of Muslim missionary in response. In this Case, literature based on polemic method from both sides has become quite important. Specialists of Muslim Christian relations and religious students should be aware of debates of this ere. The criticism on Quran seems quite abundance on social media from opponents and enemies as well as their efforts are quite evident on minds of habitual valiance to precariousness and skepticism. That’s why, the preacher and student of Islamic religion should bring in light the effort being made by Muslim scholars in response to their claims. One of selected flowers in the caravan of Muslim scholars is Abu Mansoor Dehlvi (1902 AD). Tabjil al Tanzil is one of the prominent Quranic Interpretation which focuses on the replies to objections raised against Islam and Quran by Christians in Sub continent. In this paper, author tried to find out this un-published interpretation (as it is supposed) and analyzed its first part containing on surah al fatiha (manuscript). In the result, he finds that polemic method is prevailed. And objections against Islam has been silently condemned.
Computations of Compressible Two-Phase Flow Models Two-phase flow is generally understood as being a simultaneous flow of two different im- miscible phases separated by an infinitesimal thin interface. Phases are identified as ho- mogeneous parts of the fluid for which unique local state and transport properties can be defined. In most cases, phases are simply referred to as the state of matter, e.g. gas/vapor, liquid, or solid. Typical examples are the flow of liquid carrying vapor or gas bubbles, or the flow of gas carrying liquid droplets or solid particles. However, more complex flow pro- cesses may exist where the phase distribution is less well defined. This work is concerned with the numerical approximation of homogenized two-phase flow models. The models are obtained by averaging the balance laws for single phases and are non-strictly hyperbolic and non-conservative, i.e. they are not expressible in divergence form. The seven-equation two-phase models are regarded as well-established and can be applied to study various two- phase flow phenomena. However, physical and numerical difficulties are associated with these models. In most situations, the general physics of the models is not needed, thus, more compact models may be enough. For that reason, the reduced five- and six-equation models, deduced from the seven-equation models, are investigated in this dissertation. The five-equation model is obtained under the asymptotic limit of stiff velocity and pressure re- laxations, while the six-equation model assumes stiff velocity relaxation only. Our primary objective is to develop a deeper understanding of these models containing non-conservative derivatives and to numerically approximate them. The high order kinetic flux-vector split- ting (KFVS) scheme, the space-time conservation element and solution element (CESE) method, the high resolution central schemes, and the HLLC-type Riemann solvers are ap- plied to solve these models. Several test problems are carried out for all considered models and the numerical results of suggested schemes are compared with each other and with those available in the literature.