Celebratio Mathematica

Ingrid Daubechies

Complete Bibliography

Works connected to John Rider Klauder

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J. R. Klaud­er and I. Daubech­ies: “Meas­ures for path in­teg­rals,” Phys. Rev. Lett. 48 : 3 (1982), pp. 117–​120. MR 639863 article

I. Daubech­ies and J. R. Klaud­er: “Con­struct­ing meas­ures for path in­teg­rals,” J. Math. Phys. 23 : 10 (1982), pp. 1806–​1822. MR 676020 article

J. R. Klaud­er and I. Daubech­ies: “Wien­er meas­ures for quantum mech­an­ic­al path in­teg­rals,” pp. 245–​247 in Stochast­ic pro­cesses in quantum the­ory and stat­ist­ic­al phys­ics (Mar­seille, France, 29 June–4 Ju­ly 1981). Edi­ted by S. Al­beverio, P. Combe, and M. Sirugue-Col­lin. Lec­ture Notes in Phys­ics 173. Spring­er (Ber­lin), 1982. Zbl 0496.​60066 incollection

I. Daubech­ies and J. R. Klaud­er: “Meas­ures for more quad­rat­ic path in­teg­rals,” Lett. Math. Phys. 7 : 3 (1983), pp. 229–​234. MR 706212 Zbl 0521.​60078 article

I. Daubech­ies and J. R. Klaud­er: “Quantum-mech­an­ic­al path in­teg­rals with Wien­er meas­ure for all poly­no­mi­als Hamilto­ni­ans,” Phys. Rev. Lett. 52 : 14 (1984), pp. 1161–​1164. Part II was pub­lished in J. Math. Phys 26 (1985). MR 736821 article

I. Daubech­ies and J. R. Klaud­er: “Quantum-mech­an­ic­al path in­teg­rals with Wien­er meas­ure for all poly­no­mi­als Hamilto­ni­ans, II,” J. Math. Phys. 26 (1985), pp. 2239–​2256. Part I was pub­lished in Phys. Rev. Lett. 52:14 (1984). MR 801118 Zbl 0979.​81517 article

I. Daubech­ies and J. R. Klaud­er: “True meas­ures for real time path in­teg­rals,” pp. 425–​432 in Path in­teg­rals from meV to MeV (Biele­feld, Ger­many, 5–9 Au­gust 1985). Edi­ted by M. C. Gutzwiller, A. In­o­mata, J. R. Klaud­er, and L. Streit. Biele­feld En­coun­ters in Phys­ics and Math­em­at­ics 7. World Sci­entif­ic (Singa­pore), 1986. MR 859247 incollection

I. Daubech­ies, J. R. Klaud­er, and T. Paul: “Wien­er meas­ures for path in­teg­rals with af­fine kin­emat­ic vari­ables,” J. Math. Phys. 28 (1987), pp. 85–​102. Zbl 0615.​58008 article

I. Daubech­ies and J. R. Klaud­er: “Squeezed states and path in­teg­rals,” pp. 247–​259 in Work­shop on squeezed states and un­cer­tainty re­la­tions (Col­lege Park, MD, 28–30 March 1991). Edi­ted by D. Han, Y. S. Kim, and W. W. Zachary. NASA Con­fer­ence Pub­lic­a­tions 3135. NASA (Wash­ing­ton, DC), 1992. incollection

I. Daubech­ies: “Or­thonor­mal bases of co­her­ent states: The ca­non­ic­al case and the \( ax+b \)-group,” pp. 103–​117 in Co­her­ent states: Past, present, and fu­ture (Oak Ridge, TN, 14–17 June 1993). Edi­ted by D. H. Feng, J. R. Klaud­er, and M. R. Stray­er. World Sci­entif­ic (Singa­pore), 1994. incollection

I. Daubech­ies: “Af­fine co­her­ent states and wave­lets,” pp. 35–​42 in On Klaud­er’s path: A field trip: Es­says in hon­or of John R. Klaud­er. Edi­ted by G. G. Emch, G. C. Heger­feldt, and L. Streit. World Sci­entif­ic (Singa­pore), 1994. MR 1350560 Zbl 0942.​81559 incollection