02853nas 2200625- 450 991014157700332120230804213019.02279-042X(OCoLC)854540712(CKB)2670000000357444(CONSER)--2013243595(NjHacI)992670000000357444(DE-599)ZDB2734861-1(MiFhGG)6MAX(EXLCZ)99267000000035744420130724a20129999 --- -engur|||||||||||txtrdacontentcrdamediacrrdacarrierJournal of research in pharmacy practiceMumbai, India :Medknow Publications and Media Pvt. Ltd., part of Wolters Kluwer Health1 online resourceRefereed/Peer-reviewed2319-9644 Editorial -- A new approach to research in pharmacy practice -- Review Articles -- Chronopharmacokinetics of drugs in toxicological aspects: A short review for pharmacy practitioners -- Rational use of medicine in the pediatric age group: A summary on the role of clinical pharmacists -- Original Articles -- Turkish community pharmacists' self-report of their pharmacies' physical atmosphere -- Double-disk synergy test for detection of synergistic effect between antibiotics against nosocomial strains of staphylococcus aureus -- Resuscitation of preterm newborns with low concentration oxygen versus high concentration oxygen -- Antimicrobial resistance pattern of bacterial isolates from burn wounds in an Iranian University Hospital -- Brief Communication -- Response to thrombolytic agents in acute myocardial infarction in opium abusers versus non-abusers -- Case Report -- Errors of oral medication administration in a patient with enteral feeding tube.JRPPJ RES PHARM PRACTPharmaceutical servicesPeriodicalsPharmacoepidemiologyPeriodicalsPharmaceutical servicesfast(OCoLC)fst01060201Pharmacoepidemiologyfast(OCoLC)fst01060242Pharmacological PhenomenaPharmaceutical ServicesPharmacoepidemiologyPeriodicals.fastFulltext.Internet Resources.Periodicals.Periodical.Pharmaceutical servicesPharmacoepidemiologyPharmaceutical services.Pharmacoepidemiology.Pharmacological Phenomena.Pharmaceutical Services.Pharmacoepidemiology.362.1782NjHacINjHaclJOURNAL9910141577003321Journal of research in pharmacy practice2292090UNINA04324nam 22005655 450 991097212380332120250801064919.01-4613-8498-210.1007/978-1-4613-8498-4(CKB)3400000000093275(SSID)ssj0000807671(PQKBManifestationID)11417237(PQKBTitleCode)TC0000807671(PQKBWorkID)10756370(PQKB)10146730(DE-He213)978-1-4613-8498-4(MiAaPQ)EBC3078865(PPN)238056694(EXLCZ)99340000000009327520121227d1997 u| 0engurnn#008mamaatxtccrNumerical Range The Field of Values of Linear Operators and Matrices /by Karl E. Gustafson, Duggirala K.M. Rao1st ed. 1997.New York, NY :Springer New York :Imprint: Springer,1997.1 online resource (XIV, 190 p. 11 illus. in color.)Universitext,2191-6675"With 9 figues."0-387-94835-X Includes bibliographical references and index.1 Numerical Range -- 1.1 Elliptic Range -- 1.2 Spectral Inclusion -- 1.3 Numerical Radius -- 1.4 Normal Operators -- 1.5 Numerical Boundary -- 1.6 Other W-Ranges -- Endnotes for Chapter 1 -- 2 Mapping Theorems -- 2.1 Radius Mapping -- 2.2 Analytic Functions -- 2.3 Rational Functions -- 2.4 Operator Products -- 2.5 Commuting Operators -- 2.6 Dilation Theory -- Endnotes for Chapter 2 -- 3 Operator Trigonometry -- 3.1 Operator Angles -- 3.2 Minmax Equality -- 3.3 Operator Deviations -- 3.4 Semigroup Generators -- 3.5 Accretive Products -- 3.6 Antieigenvalue Theory -- Endnotes for Chapter 3 -- 4 Numerical Analysis -- 4.1 Optimization Algorithms -- 4.2 Conjugate Gradient -- 4.3 Discrete Stability -- 4.4 Fluid Dynamics -- 4.5 Lax—Wendroff Scheme -- 4.6 Pseudo Eigenvalues -- Endnotes for Chapter 4 -- 5 Finite Dimensions -- 5.1 Value Field -- 5.2 Gersgorin Sets -- 5.3 Radius Estimates -- 5.4 Hadamard Product -- 5.5 Generalized Ranges -- 5.6 W(A) Computation -- Endnotes for Chapter 5 -- 6 Operator Classes -- 6.1 Resolvent Growth -- 6.2 Three Classes -- 6.3 Spectral Sets -- 6.4 Normality Conditions -- 6.5 Finite Inclusions -- 6.6 Beyond Spectraloid -- Endnotes for Chapter 6.The theories of quadratic forms and their applications appear in many parts of mathematics and the sciences. All students of mathematics have the opportunity to encounter such concepts and applications in their first course in linear algebra. This subject and its extensions to infinite dimen­ sions comprise the theory of the numerical range W(T). There are two competing names for W(T), namely, the numerical range of T and the field of values for T. The former has been favored historically by the func­ tional analysis community, the latter by the matrix analysis community. It is a toss-up to decide which is preferable, and we have finally chosen the former because it is our habit, it is a more efficient expression, and because in recent conferences dedicated to W(T), even the linear algebra commu­ nity has adopted it. Also, one universally refers to the numerical radius, and not to the field of values radius. Originally, Toeplitz and Hausdorff called it the Wertvorrat of a bilinear form, so other good names would be value field or form values. The Russian community has referred to it as the Hausdorff domain. Murnaghan in his early paper first called it the region of the complex plane covered by those values for an n x n matrix T, then the range of values of a Hermitian matrix, then the field of values when he analyzed what he called the sought-for region.Universitext,2191-6675Mathematical analysisAnalysisMathematical analysis.Analysis.515/.7246Gustafson Karl E.authttp://id.loc.gov/vocabulary/relators/aut59420Rao Duggirala K.Mauthttp://id.loc.gov/vocabulary/relators/autMiAaPQMiAaPQMiAaPQBOOK9910972123803321Numerical range375298UNINA