However, one of the less known episodes in Bohdan Lachert and his wife Irena’s lives happened during the German occupation on the other bank of Vistula river - in Saska Kępa. This architect is well known not only to those interested in the history of Polish capital, historians and architects, but also to participants of guided walks learning about the history during weekend events. Borden Lachert is the author of the conception of this estate-monument erected on the Warsaw’s ghetto. (2007).His name is tied up with the postwar history of one of the Warsaw’s neighbourhoods - Southern Muranów. Accessed 20 Sept 2021Īrrêté du 29 septembre 2005 relatif à l’évaluation et à la prise en compte de la probabilité d’occurrence, de la cinétique, de l’intensité des effets et de la gravité des conséquences des accidents potentiels dans les études de dangers des installations classées soumises à autorisation. Īrrêté du 20 avril 2007 fixant les règles relatives à l’évaluation des risques et à la prévention des accidents dans les établissements pyrotechniques. Valger, S.A., Fedorova, N.N., Fedorov, A.V.: Mathematical modeling of propagation of explosion waves and their effect on various objects. PhD Thesis, University of Cambridge (2018). ĭrazin, W.: Blast Propagation and Damage in Urban Topographies. Zhao, S., Lardjane, N., Fedioun, I.: Comparison of improved finite-difference WENO schemes for the implicit large eddy simulation of turbulent non-reacting and reacting high-speed shear flows. Ĭhaudhuri, A., Hadjadj, A., Chinnayya, A.: On the use of immersed boundary methods for shock/obstacle interactions. Jiang, G.S., Shu, C.W.: Efficient implementation of weighted ENO schemes. McKinzie, M.G., Cochran, T.B., Norris, R.S., Arkin, W.M.: The U.S. Skews, B.W.: Shock wave diffraction on multi-facetted and curved walls. Osher, S., Sethian, J.A.: Fronts propagating with curvature-dependent speed: algorithms based on Hamilton-Jacobi formulations. Tsitsiklis, J.N.: Efficient algorithms for globally optimal trajectories. Cambridge University Press, Cambridge (1999) Sethian, J.A.: Level Set Methods and Fast Marching Methods: Evolving Interfaces in Computational Geometry, Fluid Mechanics, Computer Vision and Materials Science. Peton, N., Cancès, C., Granjeon, D., Tran, Q.H., Wolf, S.: Numerical scheme for a water flow-driven forward stratigraphic model. īen Gharbia, I., Flauraud, E.: Study of compositional multiphase flow formulation using complementarity conditions. Kinney, G.F., Graham, K.J.: Explosive Shocks in Air. Oshima, K., Sugaya, K., Yamamoto, M., Totoki, T.: Diffraction of a plane shock wave around a corner. Oshima, K.: Propagation of spacially non-uniform shock waves. īazhenova, T.V., Gvozdeva, L.G., Zhilin, Y.V.: Change in the shape of the diffracting shock wave at a convex corner. Skews, B.W.: The shape of a diffracting shock wave. Noumir, Y., Le Guilcher, A., Lardjane, N., Monneau, R., Sarrazin, A.: A fast-marching like algorithm for geometrical shock dynamics. Ridoux, J., Lardjane, N., Monasse, L., Coulouvrat, F.: Beyond the limitation of geometrical shock dynamics for diffraction over wedges. Goodman, J., MacFadyen, A.: Ultra-relativistic geometrical shock dynamics and vorticity. 41st AIAA Fluid Dynamics Conference and Exhibit, Honolulu, HI, AIAA Paper 2011-3909 (2011). Varadarajan, P.A., Roe, P.: Geometrical shock dynamics and engine unstart. Lieberthal, B., Stewart, D.S., Hernández, A.: Geometrical shock dynamics applied to condensed phase materials. Accessed Īslam, T.D., Bdzil, J.B., Stewart, D.S.: Level set methods applied to modeling detonation shock dynamics. PhD Thesis, University of Illinois at Urbana-Champaign. Īslam, T.D.: Investigations on detonation shock dynamics. īesset, C., Blanc, E.: Propagation of vertical shock waves in the atmosphere. Ĭates, J.E., Sturtevant, B.: Shock wave focusing using geometrical shock dynamics. Īnand, R.K.: On dynamics of imploding shock waves in a mixture of gas and dust particles. Īnand, R.K.: Shock dynamics of strong imploding cylindrical and spherical shock waves with non-ideal gas effects. ( Erratum)īest, J.P.: Accounting for transverse flow in the theory of geometrical shock dynamics. īest, J.P.: A generalisation of the theory of geometrical shock dynamics. Academic Press (2001)īest, J.P.: A generalisation of the theory of geometrical shock dynamics. (eds.) Handbook of Shock Waves, vol. 1, pp. Han, Z.Y., Yin, X.Z.: Chapter 3.7-Geometrical shock dynamics. Whitham, G.B.: Linear and Nonlinear Waves. Whitham, G.B.: A new approach to problems of shock dynamics, Part I: two-dimensional problems. Ridoux, J., Lardjane, N., Monasse, L., Coulouvrat, F.: Extension of geometrical shock dynamics for blast wave propagation. Peton, N., Lardjane, N.: An immersed boundary method for geometrical shock dynamics. Nguyen-Dinh, M., Lardjane, N., Duchenne, C., Gainville, O.: Direct simulations of outdoor blast wave propagation from source to receiver.
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