02981oam 22005772a 450 991083018760332120230828220647.01-280-55868-797866105586813-527-60173-2(CKB)1000000000019216(MH)007116420-0(SSID)ssj0000354106(PQKBManifestationID)11251625(PQKBTitleCode)TC0000354106(PQKBWorkID)10302766(PQKB)11753684(MiAaPQ)EBC4957989(Au-PeEL)EBL4957989(CaONFJC)MIL55868(OCoLC)1024250013(EXLCZ)99100000000001921619950623d1995 uy 0engurcnu||||||||txtccrDiazo chemistry II aliphatic, inorganic, and organometallic compounds /Heinrich Zollinger[electronic resource]New York VCHc19951 online resource (xiii, 522 p. )ill. ;Diazo Chemistry (VCH) *Bibliographic Level Mode of Issuance: Monograph3-527-29222-5 Includes bibliographical references (p. [459]-506) and index.v. 1. Aromatic and heteroaromatic compounds -- v. 2. Aliphatic, inorganic, and organometallic compounds.Diazo compounds play an important role as reaction intermediates and reagents in organic synthesis. This book is a critical, well- referenced and eminently readable introduction to the chemistry of aliphatic, inorganic and organometallic diazo compounds. It provides well-researched information that could otherwise be obtained only by costly and time-consuming searches of multi-volume treatises and the original literature.; Topics covered in depth include: - preparation and structure of diazo compounds - kinetics and mechanism of diazotizations - reactions of diazo compounds - applications in organic synthesis - metal complexes with diazonium and diazo compounds Many tables and reaction schemes as well as copious literature citations make this book a highly valuable reference work for synthetic organic chemists, inorganic chemists, organometallic chemists and industrial chemists.; Already available: Volume 1 of Diazo Chemistry covering aromatic and heteroaromatic compounds.Diazo Chemistry (VCH) *Diazo compoundsDiazo compounds.547/.043Zollinger Heinrich1919-918036DLCDLCGZMMCSBOOK9910830187603321Diazo chemistry II2068015UNINAThis Record contains information from the Harvard Library Bibliographic Dataset, which is provided by the Harvard Library under its Bibliographic Dataset Use Terms and includes data made available by, among others the Library of Congress02969nam 22006015 450 991075508320332120251009080530.03-031-43332-710.1007/978-3-031-43332-0(MiAaPQ)EBC30825284(Au-PeEL)EBL30825284(DE-He213)978-3-031-43332-0(PPN)27291570X(CKB)28551699600041(EXLCZ)992855169960004120231024d2023 u| 0engurcnu||||||||txtrdacontentcrdamediacrrdacarrierLimit Theorems for Some Long Range Random Walks on Torsion Free Nilpotent Groups /by Zhen-Qing Chen, Takashi Kumagai, Laurent Saloff-Coste, Jian Wang, Tianyi Zheng1st ed. 2023.Cham :Springer Nature Switzerland :Imprint: Springer,2023.1 online resource (147 pages)SpringerBriefs in Mathematics,2191-8201Print version: Chen, Zhen-Qing Limit Theorems for Some Long Range Random Walks on Torsion Free Nilpotent Groups Cham : Springer,c2023 9783031433313 Setting the stage -- Introduction -- Polynomial coordinates and approximate dilations -- Vague convergence and change of group law -- Weak convergence of the processes -- Local limit theorem -- Symmetric Lévy processes on nilpotent groups -- Measures in SM(Γ) and their geometries -- Adapted approximate group dilations -- The main results for random walks driven by measures in SM(Γ).This book develops limit theorems for a natural class of long range random walks on finitely generated torsion free nilpotent groups. The limits in these limit theorems are Lévy processes on some simply connected nilpotent Lie groups. Both the limit Lévy process and the limit Lie group carrying this process are determined by and depend on the law of the original random walk. The book offers the first systematic study of such limit theorems involving stable-like random walks and stable limit Lévy processes in the context of (non-commutative) nilpotent groups.SpringerBriefs in Mathematics,2191-8201ProbabilitiesMathematicsProbability TheoryApplied ProbabilityMathematicsProbabilities.Mathematics.Probability Theory.Applied Probability.Mathematics.519.2Chen Zhen-Qing514801Kumagai Takashi525017Saloff-Coste L60712Wang Jian525063Zheng Tianyi1435999MiAaPQMiAaPQMiAaPQBOOK9910755083203321Limit Theorems for Some Long Range Random Walks on Torsion Free Nilpotent Groups3594030UNINA