01192nam--2200397---450-99000271709020331620060307100632.088-17-00905-9000271709USA01000271709(ALEPH)000271709USA0100027170920060307d2006----km-y0itay0103----baitaITy|||z|||001yyAnatomia dei processi di NorimbergaTelford Taylortraduzione di Orsola Fenghi2. edMilanoRizzoli2006727 p.23 cmCollana storica Rizzoli2001Collana storica Rizzoli2001<<The>> anatomy of the Nuremberg trials19244001-------2001Processo di Norimberga <1945-1946>341.690268TAYLOR,Telford251701FENGHI,OrsolaITsalbcISBD990002717090203316X.3.B. 3358 (III E 2391)186388 L.M.III E00177267BKUMAANNAMARIA9020060307USA011006Anatomy of the Nuremberg trials19244UNISA01018nam a22002651i 450099100330263970753620040323103634.0040802s1982 it |||||||||||||||||ita b13054922-39ule_instARCHE-100753ExLBiblioteca InterfacoltàitaA.t.i. Arché s.c.r.l. Pandora Sicilia s.r.l.981.03Hemming, John141075Storia della conquista del Brasile /John Hemming ; traduzione di Paola MontagnerMilano :Rizzoli,1982769 p. ill. ;23 cmCollana storica RizzoliBrasileStoriaSec. 16.-18.Montagner, Paola.b1305492202-04-1405-08-04991003302639707536LE002 Fondo Giudici B 23712002000292247le002C. 1-E0.00-no 00000.i1367978805-08-04Storia della conquista del Brasile286249UNISALENTOle00205-08-04ma -itait 0104459nam 2200553 450 991079603640332120220902010503.01-4704-1083-4(CKB)3780000000000212(EBL)3113271(SSID)ssj0001339195(PQKBManifestationID)11770509(PQKBTitleCode)TC0001339195(PQKBWorkID)11349989(PQKB)10627054(MiAaPQ)EBC3113271(RPAM)17736024(PPN)19710245X(EXLCZ)99378000000000021220140613h20132013 uy 0engur|n|---|||||txtccrFractal geometry and dynamical systems in pure and applied mathematics II fractals in applied mathematics /David Carfi [and three others], editorsProvidence, Rhode Island :American Mathematical Society,2013.©20131 online resource (384 p.)Contemporary mathematics,1098-3627 ;6010271-4132"PISRS 2011, First International Conference : Analysis, Fractal Geometry, Dynamical Systems and Economics, November 8-12, 2011, Messina, Sicily, Italy.""AMS Special Session, in memory of Benoit Mandelbrot : Fractal Geometry in Pure and Applied Mathematics, January 4-7, 2012, Boston, Massachusetts.""AMS Special Session : Geometry and Analysis on Fractal Spaces, March 3-4, 2012, Honolulu, Hawaii."0-8218-9148-0 Includes bibliographical references.Preface -- Statistical Mechanics and Quantum Fields on Fractals -- 1. Introduction -- 2. Discrete scaling symmetry - Self similarity - Definitions -- 3. Heat kernel and spectral functions - Generalities -- 4. Laplacian on fractals - Heat kernel and spectral zeta function -- 5. Thermodynamics on photons : The fractal blackbody [34] -- 6. Conclusion and some open questions -- Acknowledgments -- References -- Spectral Algebra of the Chernov and Bogoslovsky Finsler Metric Tensors -- Preliminaries -- 1. Spectral theory prerequisites -- 2. Spectral results for low dimensions -- 3. Conclusions -- References -- Local Multifractal Analysis -- 1. Introduction -- 2. Properties of the local Hausdorff dimension and the local multifractal spectrum -- 3. A local multifractal formalism for a dyadic family -- 4. Measures with varying local spectrum -- 5. Local spectrum of stochastic processes -- 6. Other regularity exponents characterized by dyadic families -- 7. A functional analysis point of view -- Acknowledgement -- References -- Extreme Risk and Fractal Regularity in Finance -- 1. Introduction -- 2. Fractal Regularities in Financial Markets -- 3. The Markov-Switching Multifractal (MSM) -- 4. Pricing Multifractal Risk -- 5. Conclusion -- References -- An Algorithm for Dynamical Games with Fractal-Like Trajectories -- 1. Introduction -- 2. Preliminaries and notations -- 3. The method for ¹ games -- 4. Two players parametric games -- 5. The algorithm -- 6. Examples -- 7. Final Remarks -- 8. Resume -- 9. Conclusions -- References -- The Landscape of Anderson Localization in a Disordered Medium -- 1. Introduction -- 2. Preliminaries -- Non-Regularly Varying and Non-Periodic Oscillation of the On-Diagonal Heat Kernels on Self-Similar Fractals -- 1. Introduction -- 2. Framework and main results -- 3. Proof of Theorems 2.17 and 2.18 -- 4. Post-critically finite self-similar fractals -- 4.1. Harmonic structures and resulting self-similar Dirichlet spaces -- 4.2. Cases with good symmetry and affine nested fractals -- 4.3. Cases possibly without good symmetry -- 5. SierpiÅ?ski carpets -- References -- Lattice Effects in the Scaling Limit of the Two-Dimensional Self-Avoiding Walk -- 1. Introduction -- 2. Lattice effects.Contemporary mathematics (American Mathematical Society).6010271-4132FractalsCongressesFractals514/.74228A1228A7828A8011M2611M4137A4537C4537F1058B2058C40mscCarfi David1971-MiAaPQMiAaPQMiAaPQBOOK9910796036403321Fractal geometry and dynamical systems in pure and applied mathematics II3757683UNINA