In the study of Judaism, the Zohar has captivated the minds of interpreters for over seven centuries, and continues to entrance readers in contemporary times. Yet despite these centuries of study, very little attention has been devoted to the literary dimensions of the text, or to formal appreciation of its status as one of the great works of religious literature. The Art of Mystical Narrative offers a critical approach to the zoharic story, seeking to explore the interplay between fictional discourse and mystical exegesis. Eitan Fishbane argues that the narrative must be understood first and foremost as a work of the fictional imagination, a representation of a world and reality invented by the thirteenth-century authors of the text. He claims that the text functions as a kind of dramatic literature, one in which the power of revealing mystical secrets is demonstrated and performed for the reading audience. The Art of Mystical Narrative offers a fresh, interdisciplinary perspective on the Zohar and on the intersections of literary and religious studies.
The International Conference on "Hyperbolic Problems: Theory, Numerics and Applications'' was held in CalTech on March 25-30, 2002. The conference was the ninth meeting in the bi-annual international series which became one of the highest quality and most successful conference series in Applied mathematics. This volume contains more than 90 contributions presented in this conference, including plenary presentations by A. Bressan, P. Degond, R. LeVeque, T.-P. Liu, B. Perthame, C.-W. Shu, B. Sjögreen and S. Ukai. Reflecting the objective of series, the contributions in this volume keep the traditional blend of theory, numerics and applications. The Hyp2002 meeting placed a particular emphasize on fundamental theory and numerical analysis, on multi-scale analysis, modeling and simulations, and on geophysical applications and free boundary problems arising from materials science and multi-component fluid dynamics. The volume should appeal to researchers, students and practitioners with general interest in time-dependent problems governed by hyperbolic equations.
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