LEADER 05505nam 2200673 450 001 9910132434403321 005 20230807213609.0 010 $a1-118-70671-4 010 $a1-118-70674-9 010 $a1-118-70673-0 035 $a(CKB)3710000000354223 035 $a(EBL)1943362 035 $a(SSID)ssj0001568573 035 $a(PQKBManifestationID)16219237 035 $a(PQKBTitleCode)TC0001568573 035 $a(PQKBWorkID)14835960 035 $a(PQKB)11252752 035 $a(MiAaPQ)EBC1943362 035 $a(MiAaPQ)EBC4037927 035 $a(Au-PeEL)EBL1943362 035 $a(CaPaEBR)ebr11019392 035 $a(OCoLC)903118480 035 $a(EXLCZ)993710000000354223 100 $a20150216h20152015 uy 0 101 0 $aeng 135 $aur|n|---||||| 181 $ctxt 182 $cc 183 $acr 200 10$aModeling and optimization of LCD optical performance /$fDmitry A. Yakovlev, Vladimir G. Chigrinov, Hoi-Sing Kwok 210 1$aWest Sussex, England :$cJohn Wiley & Sons , Inc.,$d2015. 210 4$d©2015 215 $a1 online resource (581 p.) 225 1 $aWiley-SID Series in Display Technology 300 $aDescription based upon print version of record. 311 $a1-322-99976-7 311 $a0-470-68914-5 320 $aIncludes bibliographical references and index. 327 $aModeling and Optimization of LCD Optical Performance; Contents; Series Editor's Foreword; Preface; Acknowledgments; List of Abbreviations; About the Companion Website; 1 Polarization of Monochromatic Waves. Background of the Jones Matrix Methods. The Jones Calculus; 1.1 Homogeneous Waves in Isotropic Media; 1.1.1 Plane Waves; 1.1.2 Polarization. Jones Vectors; 1.1.3 Coordinate Transformation Rules for Jones Vectors. Orthogonal Polarizations. Decomposition of a Wave into Two Orthogonally Polarized Waves; 1.2 Interface Optics for Isotropic Media; 1.2.1 Fresnels Formulas. Snells Law 327 $a1.2.2 Reflection and Transmission Jones Matrices for a Plane Interface between Isotropic Media1.3 Wave Propagation in Anisotropic Media; 1.3.1 Wave Equations; 1.3.2 Waves in a Uniaxial Layer; 1.3.3 A Simple Birefringent Layer and Its Principal Axes; 1.3.4 Transmission Jones Matrices of a Simple Birefringent Layer at Normal Incidence; 1.3.5 Linear Retarders; 1.3.6 Jones Matrices of Absorptive Polarizers. Ideal Polarizer; 1.4 Jones Calculus; 1.4.1 Basic Principles of the Jones Calculus; 1.4.2 Three Useful Theorems for Transmissive Systems 327 $a1.4.3 Reciprocity Relations. Joness Reversibility Theorem1.4.4 Theorem of Polarization Reversibility for Systems Without Diattenuation; 1.4.5 Particular Variants of Application of the Jones Calculus. Cartesian Jones Vectors for Wave Fields in Anisotropic Media; References; 2 The Jones Calculus: Solutions for Ideal Twisted Structures and Their Applications in LCD Optics; 2.1 Jones Matrix and Eigenmodes of a Liquid Crystal Layer with an Ideal Twisted Structure; 2.2 LCD Optics and the Gooch-Tarry Formulas; 2.3 Interactive Simulation; 2.4 Parameter Space; References; 3 Optical Equivalence Theorem 327 $a3.1 General Optical Equivalence Theorem3.2 Optical Equivalence for the Twisted Nematic Liquid Crystal Cell; 3.3 Polarization Conserving Modes; 3.3.1 LP1 Modes; 3.3.2 LP2 Modes; 3.3.3 LP3 Modes; 3.3.4 CP Modes; 3.4 Application to Nematic Bistable LCDs; 3.4.2 Bistable TN Displays; 3.5 Application to Reflective Displays; 3.6 Measurement of Characteristic Parameters of an LC Cell; 3.6.1 Characteristic Angle ?; 3.6.2 Characteristic Phase ?; References; 4 Electro-optical Modes: Practical Examples of LCD Modeling and Optimization; 4.1 Optimization of LCD Performance in Various Electro-optical Modes 327 $a4.1.1 Electrically Controlled Birefringence4.1.2 Twist Effect; 4.1.3 Supertwist Effect; 4.1.4 Optimization of Optical Performance of Reflective LCDs; 4.2 Transflective LCDs; 4.2.1 Dual-Mode Single-Cell-Gap Approach; 4.2.2 Single-Mode Single-Cell-Gap Approach; 4.3 Total Internal Reflection Mode; 4.4 Ferroelectric LCDs; 4.4.1 Basic Physical Properties; 4.4.2 Electro-optical Effects in FLC Cells; 4.5 Birefringent Color Generation in Dichromatic Reflective FLCDs; References; 5 Necessary Mathematics. Radiometric Terms. Conventions. Various Stokes and Jones Vectors 327 $a5.1 Some Definitions and Relations from Matrix Algebra 330 $aThe aim of this book is to present the theoretical foundations of modeling the optical characteristics of liquid crystal displays, critically reviewing modern modeling methods and examining areas of applicability. The modern matrix formalisms of optics of anisotropic stratified media, most convenient for solving problems of numerical modeling and optimization of LCD, will be considered in detail. The benefits of combined use of the matrix methods will be shown, which generally provides the best compromise between physical adequacy and accuracy with computational efficiency and optimization fac 410 0$aWiley SID series in display technology. 606 $aLiquid crystal displays 615 0$aLiquid crystal displays. 676 $a621.3815/422 700 $aYakovlev$b Dmitry A.$0936118 702 $aChigrinov$b V. 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Interfacoltà T. Pellegrino$bita$cSocioculturale Scs 041 0 $alat 100 1 $aSeneca, Lucius Annaeus$d<4 a.C.-65>$07130 240 10$aOpera$91481075 245 10$a[L. Annaei Senecae philosophi Opera, quae exstant omnia: a Iusto Lipsio emendata, et scholijs illustrata] 260 $a[Antuerpiae] :$b[ex Officina Plantiniana, apud Ioannem Moretum],$c[1605]$e(Antuerpiae :$fex Officina Plantiniana, apud Ioannem Moretum,$g1605) 300 $a[4], XXXVI, 796, 53, [7] p. :$britratti calcografici ;$cfolio 500 $aDescrizione basata su un esemplare mutilo del frontespizio e dell'occhietto: cfr. SBN UBOE005968 500 $aA carta *4v ritratto di Seneca 500 $aRitratto a carta ?B6v 500 $aMarca tipografica non controllata (Mano con compasso: Labore et constantia) in fine 500 $aSegnatura: *?(-*1-2) ?A-C?, A-Z? a-z? 2A-2T? 2V?, ²*?-5*?; ultima carta bianca 561 0 $aIl fondo Briganti-Stajano è stato annesso al patrimonio della Biblioteca Interfacoltà nel 1981. Le famiglie da cui il Fondo prende il nome sono l'aristocratica famiglia gallipolina dei Briganti (fine XVIII sec.) e la famiglia Stajano di Sannicola, alla quale il Fondo è pervenuto in eredità dopo la morte di Domenico Briganti, ultimo discendente (fine XIX sec.).Il fondo si compone di una sezione a stampa antica e moderna e di una sezione manoscritta. La sezione a stampa è costituita in buona parte dalla biblioteca dei due esponenti più noti dell?Illuminismo riformatore salentino, Tommaso Briganti (1691-1762) e il figlio Filippo (1726-1804), e riflette in pieno i loro interessi per le discipline storiche, giuridiche, economiche, religiose e filosofiche; sono presenti nella sezione, inoltre, libri, opuscoli, documenti e opere degli stessi Stajano.$5LE002 562 $a1 esemplare (mutilo del frontespizio e dell'occhietto)$5LE002 700 1 $aGalle, Cornelis$d<1576-ca. 1650> 700 1 $aLipsius, Justus 700 3 $aBriganti-Stajano $d$epossessore precedente$5LE002 710 2 $aOfficina Plantiniana$c 710 2 $aMoretus, Iohannes$n<1.> 752 $aBelgio$dAnversa 856 40$uhttps://books.google.it/books?vid=IBNN:BNA01001454223&redir_esc=y 912 $a991004335435707536 996 $aOpera$91481075 997 $aUNISALENTO