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systems at every level of organization (173) Nevertheless, until very recently the reductionist approach remained a commanding methodological dogma not only in molecular biophysics, but also in the entire eld of structural biology The situation is now changing dramatically Recent years have brought a realization of the limitations of the reductionist methodology in the life sciences (173 175) The completion of entire genome sequencing of several organisms highlights the enormous repertoire of biomolecules that make up living cells However, simple cataloging of the DNA and protein inventory alone does not automatically generate understanding of how a live cell functions At the same time, it is unlikely that such knowledge will be provided by characterization of the individual properties even of a large number of individual biomolecules.



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It appears that there is need for a synthesis of the two approaches that would take our understanding of the complex networks of cellular processes to a new level (176 179) One approach to dealing with the complexity of real living systems, that has enjoyed great popularity in the past several years, is proteomics As can be seen from even the few examples presented earlier in this chapter, mass spectrometry has become a major player in this eld The limitations of this book do not allow us to provide a detailed discussion of various methodologies that are currently in use in proteomics An interested reader is referred to several extensive review articles (154, 157, 180 182) and books (183 186) on this subject 1144.





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Fig 911 Temporal behavior of the average position for the asymmetric P schl Teller potential ( , ) = (4, 8) with n max = 10, for (a) J = 20 and (b) J = 50 Source Antoine et al [112] (reprinted with permission from [Antoine, J-P, Gazeau, JP, Monceau, P, Klauder JR, Pernon KA, Temporally stable coherent states for in nite well, J Math Phys, 42, p 2349, 2001], American Institute of Physics)

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The speci c choices we have made here for the set of coherent states are based on two additional guiding principles besides continuity and resolution of unity, as was proposed in [58] The rst of these is temporal stability , which in words asserts that the temporal evolution of any coherent state always remains a coherent state The second of these, referred to as the action identity in [58], chooses variables for the coherent state labels that have as close a connection as possible to classical action angle variables In particular, for a single degree of freedom, the label pair ( J, ) is used to identify the coherent state | J, Temporal stability means that, under the dynamics chosen, temporal evolution proceeds according to | J, + t , for some xed parameter To ensure that ( J, ) describes action angle variables, it is suf cient to require that the symplectic potential induced by the coherent states themselves is of Darboux form, or speci cally that i J, | d | J, = J d ,

where d | J, = | J + d J, + d | J, Temporal stability is what xes the phase behavior of the coherent states, that is, the factor e i x n (cf (977)), while ensuring

Live Macromolecules: Equilibrium Systems or Dissipative Structures Another implicit assumption that has not been articulated in this chapter is that the in vivo behavior of biomolecules can be properly modeled and studied under equilibrium conditions In fact, everywhere in this book we have considered studies of various properties of biological macromolecules under equilibrium conditions The only exception was 6, where kinetic processes were considered, but even there such processes were almost always leading from one equilibrium situation to another (eg, protein refolding induced by changing the conditions from denaturing to near-native).

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Fig 912 Temporal behavior of the average position in the case of the in nite square well, for a very high value of J = 106 Source Antoine et al [112] (reprinted with permission from [Antoine, J-P, Gazeau, J-P, Monceau, P, Klauder JR, Penson KA, Temporally stable coherent states for in nite well, J Math Phys, 42, p 2349, 2001], American Institute of Physics)

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