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| 1 | Degradation of PVC :Effect of zinc chloride on the concentration of polyenes 显示文摘 | W Manzoor S M Yousaf Z Ahmad | 1996 | Polymer Degradation and Stability1996，51，： | 1 |
| 2 | Gender Based Differ- ences in Depression and Social Support among Patients of HIV, Global Cancer, Hepatitis B and Hepatitis C显示文摘 | Yousaf T Zadeh Z F Iqbal S | 2014 | Khy- ber Medical University Journal2014，6，4： | 1 |
| 3 | Inhibition of HCV 3a genotype entry through Host CD81 and HCV E2 antibodies显示文摘 | ASHFAQ U A QASIM M YOUSAF M Z | 2011 | J Transl Med2011，9，： | 1 |
| 4 | Solving pinball routing, race condition and loop formation issues in nested mobile networks显示文摘 | YOUSAF F Z WIETFELD C | 2012 | Computer Networks2012，56，4： | 1 |
| 5 | Slippage of steel in high and normal strength concrete显示文摘 | Ahmed K Siddiqi Z A Yousaf M | 2007 | Pak J Engg & Appl Sci2007，，1： | 1 |
| 6 | Electromagnetic effects on anisotropic expansion-free fluid content显示文摘The major goal of this work is to find solutions of Einstein–Maxwell field equations for anisotropic,expansion-free,non-static,spherically distributed matter content.The analytical models that highlight the major benefit of simplicity are shown and this makes it possible to use them as a toy model to illustrate how cavities evolve.Furthermore,the transport equations,quasi-homologous constraints and the junction conditions are also evaluated along with their useful implications.Eventually,the consequences of electric force on this system are summed up in the last section. | Z Yousaf H Asad Bander Almutairi Adnan Malik | 2023 | Communications in Theoretical Physics2023，75，10： | 0 |
| 7 | Complexity of charged anisotropic spherically symmetric fluids in f(G)gravity显示文摘The previous ideology of complexity factor for the dynamical spheres[Herrera et al 2018,Phys.Rev.D,98,104059]is extended for the influence of charge.A dynamical spherically symmetric non-dissipative and dissipative self-gravitating structure is examined in the presence of Maxwell f(G)gravity to examine the complexity factor.The pattern of evolution is studied with the minimal complexity constraint.The complexity factor remains the same for the structure of fluid distribution,while we examine homologous constraints for the most basic evolution pattern.We calculate the structure scalars which play an important role in order to understand the fundamental properties of the system.The fluid is geodesic as well as shearing for the dissipative case and there is a large number of solutions.In the non-dissipative fluid distribution,a shear-free,homogeneous and isotropic,geodesic fluid correlates with the evolving homologous and vanishing complexity condition.The implication of the condition of vanishing complexity factor and stability are discussed at the end. | Z Yousaf M Z Bhatti M M M Nasir | 2023 | Communications in Theoretical Physics2023，75，3： | 0 |
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