Difference operatorsSee also what's at your library, or elsewhere.
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Filed under: Jacobi operators
Items below (if any) are from related and broader terms.
Filed under: Differential-difference equations
Filed under: Linear operators Linearization via the Lie Derivative (EJDE monograph #2, 2000), by Carmen Charles Chicone and Richard Swanson (PDF with commentary at ams.org) Elementary Divisors and Some Properties of the Lyapunov Mapping X to AX + XA* (Argonne, IL: Argonne National Laboratory, 1961), by Wallace Givens (page images at HathiTrust) Linear operators (Interscience Publishers, 1958), by Nelson Dunford and Jacob T. Schwartz (page images at HathiTrust) An exposition of Hilbert space and linear operators for engineers and scientists. (Rome Air Development Center, Air Force Systems Command, 1968), by Fazlollah M. Reza (page images at HathiTrust) Conservation laws of linear, homogeneous systems (National Aeronautics and Space Administration; [for sale by the Clearinghouse for Federal Scientific and Technical Information, Springfield, Va.], 1970), by Jack Richard Williams (page images at HathiTrust; US access only) Application of the theory of linear operators in Hilbert space to potential theory ([Washington, D.C.] : [United States Air Force, Office of Scientific Research], [1957], 1957), by E. J. Specht, H. T. Jones, United States. Air Force. Office of Scientific Research, and Emmanuel Missionary College (page images at HathiTrust) On a Theorem of Fuglede and Putnam ([Washington, D.C.] : [United States Air Force, Office of Scientific Research], [1957], 1957), by Marvin Rosenblum, University of Virginia, and United States. Air Force. Office of Scientific Research (page images at HathiTrust) Generalized linear differential systems (Washington, D.C. : United States Air Force, Office of Scientific Research, 1958., 1958), by William T. Reid, United States. Air Force. Office of Scientific Research, and College Park. Department of Mathematics University of Maryland (page images at HathiTrust) Operators and their Fredholm domain (Washington, D.C. : United States Air Force, Office of Scientific Research, 1958., 1958), by John W. Brace, United States. Air Force. Office of Scientific Research, and College Park. Department of Mathematics University of Maryland (page images at HathiTrust) Linear operators for data processing (Wright-Patterson Air Force Base, Ohio : Navigation & Guidance Laboratory, Aeronautical Systems Division. Air Force Systems Command, United States Air Force, 1962., 1962), by Ralph E. Lane, United States. Air Force. Systems Command. Aeronautical Systems Division, and United States. Air Force. Systems Command (page images at HathiTrust)
Filed under: Linear operators -- CongressesFiled under: Linear operators -- PeriodicalsFiled under: Closed graph theoremsFiled under: Commutators (Operator theory)Filed under: Fractional powersFiled under: Hermitian operators Some extreme value results for indefinite Hermitian matrices ([Washington, D.C.] : Mathematics Division, Air Force Office of Scientific Research, ARDC, 1957., 1957), by M. Marcus, Roy Westwick, B. N. Moyls, United States. Air Force. Office of Scientific Research, and University of British Columbia. Department of Mathematics (page images at HathiTrust) Filed under: Normal operators Basic mathematical research for electromagnetic theory : technical note no. 4 ([Washington, D.C.] : Air Force Office of Scientific Research, Air Research and Development Command, United States Air Force, 1958., 1958), by Gregers Krabbe, Purdue University, and United States. Air Force. Office of Scientific Research (page images at HathiTrust) Normal operators on the Banach space $L p\left({- \infty , \infty} \right)$ : Part I (Washington D. C. : Mathematical Sciences Directorate, Office of Scientific Research, U.S. Air Force, 1959., 1959), by Gregers L. Krabbe, Purdue University, and United States. Air Force. Office of Scientific Research (page images at HathiTrust) Normal operators on the Banach space $L p\left({- \infty , \infty} \right)$ : Part II (Washington D. C. : Mathematical Sciences Directorate, Office of Scientific Research, U.S. Air Force, 1959., 1959), by Gregers L. Krabbe, Purdue University, and United States. Air Force. Office of Scientific Research (page images at HathiTrust) Normal operators on the Banach space $L p\left({- \infty , \infty} \right)$ : Part II: unbounded operators (Washington D. C. : Mathematical Sciences Directorate, Office of Scientific Research, U.S. Air Force, 1959., 1959), by Gregers L. Krabbe, Purdue University, and United States. Air Force. Office of Scientific Research (page images at HathiTrust) Filed under: Numerical rangeFiled under: Polynomial operator pencils |