This Pulitzer Prize–winning history of World War II chronicles the dramatic rise and fall of the Japanese empire, from the invasion of Manchuria and China to the atomic bombing of Hiroshima and Nagasaki. Told from the Japanese perspective, The Rising Sun is, in the author’s words, “a factual saga of people caught up in the flood of the most overwhelming war of mankind, told as it happened—muddled, ennobling, disgraceful, frustrating, full of paradox.”

In weaving together the historical facts and human drama leading up to and culminating in the war in the Pacific, Toland crafts a riveting and unbiased narrative history. In his Foreword, Toland says that if we are to draw any conclusion from The Rising Sun, it is “that there are no simple lessons in history, that it is human nature that repeats itself, not history.”

"For the first time in the growing literature of World War II, the inspiring story of the stubborn, lonely, dogged battle of the Americans locked in this tragic salient is told...gripping...You cannot put it down once you start it". -- San Francisco Chronicle.

John Toland has written numerous books on World War II, including Infamy: Pearl Harbor and Its Aftermath. Carlo D'Este is the author of Patton: A Genius for War and other works.

Rabinowitz's classical global bifurcation theory, which concerns the study in-the-large of parameter-dependent families of nonlinear equations, uses topological methods that address the problem of continuous parameter dependence of solutions by showing that there are connected sets of solutions of global extent. Even when the operators are infinitely differentiable in all the variables and parameters, connectedness here cannot in general be replaced by path-connectedness. However, in the context of real-analyticity there is an alternative theory of global bifurcation due to Dancer, which offers a much stronger notion of parameter dependence.

This book aims to develop from first principles Dancer's global bifurcation theory for one-parameter families of real-analytic operators in Banach spaces. It shows that there are globally defined continuous and locally real-analytic curves of solutions. In particular, in the real-analytic setting, local analysis can lead to global consequences--for example, as explained in detail here, those resulting from bifurcation from a simple eigenvalue. Included are accounts of analyticity and implicit function theorems in Banach spaces, classical results from the theory of finite-dimensional analytic varieties, and the links between these two and global existence theory.

Laying the foundations for more extensive studies of real-analyticity in infinite-dimensional problems and illustrating the theory with examples, " Analytic Theory of Global Bifurcation" is intended for graduate students and researchers in pure and applied analysis.