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probabilistic content of the coherent states and describe their links with three important quantum distributions, namely, the P , Q distribution and the Wigner distribution Appendix A is devoted to probabilities and will also help the reader grasp these essential aspects Finally, we indicate the way in which coherent states naturally occur in the Feynman path integral formulation of quantum mechanics In more mathematical language, we tentatively explain in intelligible terms the coherent state properties such as (CS1) (CS4) and others characterizing on a mathematical level the standard coherent states





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ultidisciplinary studies like this book require an immense amount of support from friends and acquaintances, and this one is no exception First, thanks to my agents Will Lippincott and Maria Massie who encouraged me to write ambitiously, along with Debra Englander, Kelly O Connor, and Kevin Holm, from my publisher John Wiley & Sons, who pushed and prodded the book into excellent shape amid late updates to address the unfolding global nancial crisis My friends and colleagues at Columbia University have always been incredibly inspirational and thought provoking Without their expertise and encouragement, many of the book s themes would never have surfaced Lisa Anderson, Jagdish Baghwati, Dick Betts, John Coatesworth, Rob Garris (and other friends in the Global Public Policy Network), Merit Janow, Jose Antonio Ocampo, Mary Robinson, among others, have provided me with great resources, and dozens of useful comments and suggestions I am also very grateful to Joe Stiglitz for indulging me on a wide range of inquiries Columbia has also blessed me with dozens of student interns since 1991, and many have contributed work and ideas for this book Amelia Erwitt, Kamil Kaluza, Debbie Landres,

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4 Coherent States in Quantum Information 4 gives an account of a recent experimental evidence of a feedback-mediated quantum measurement aimed at discriminating between optical coherent states under photodetection The description of the experiment and of its theoretical motivations is aimed at counterbalancing the abstract character of the mathematical formalism presented in the previous two chapters 5 Coherent States: a General Construction In 5 we go back to the formalism by presenting a general method of construction of coherent states, starting from some observations on the structure of coherent states as superpositions of number states Given a set X, equipped with a measure and the resulting Hilbert space L2 (X , ) of square-integrable functions on X, we explain how the choice of an orthonormal system of functions in L2 (X , ), precisely { j (x) | j index set J }, X j (x) j (x) (dx) = j j , carry2 ing a probabilistic content, j J | j (x)| = 1, determines the family of coherent

states |x = j j (x)| j The relation to the underlying existence of a reproducing kernel space will be clari ed This coherent state construction is the main guideline ruling the content of the subsequent chapters concerning each family of coherent states examined (in a generalized sense) As an elementary illustration of the method, we present the coherent states for the quantum motion of a particle on the circle

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6 Spin Coherent States 6 is devoted to the second most known family of coherent states, namely, the so-called spin or Bloch or atomic coherent states The way of obtaining them follows the previous construction Once they have been made explicit, we describe their main properties: that is, we depict and comment on the sequence of properties like we did in the third chapter, the link with SU (2) representations, their classical aspects, and so on 7 Selected Pieces of Applications of Standard and Bloch Coherent States In 7 we proceed to a (small, but instructive) panorama of applications of the standard coherent states and spin coherent states in some problems encountered in physics, quantum physics, statistical physics, and so on The selected pa-

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pers that are presented as examples, despite their ancient publication, were chosen by virtue of their high pedagogical and illustrative content

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