03926nam 2200469 450 991082898360332120240108173208.0(CKB)4110000000007673(CaSebORM)9781789132588(MiAaPQ)EBC5322210(Au-PeEL)EBL5322210(CaPaEBR)ebr11525757(OCoLC)1029485744(EXLCZ)99411000000000767320180405h20182018 uy 0engurcn####|||||txtrdacontentcrdamediacrrdacarrierSpring microservices with Spring Boot : unlock the power to Sring Boot to build and deploy production-redy microservices /Ranga Rao KaranamFirst editionBirmingham, England ;Mumbai, [India] :Packt,2018.20181 online resource (140 pages)1-78913-258-4 Unlock the power of Spring Boot to build and deploy production-ready microservices About This Book Get to know the advanced features of Spring Boot in order to develop and monitor applications Use Spring cloud to deploy and manage microservices on the cloud Look at embedded servers and deploy a test application to a PaaS Cloud platform Embedded with assessments that will help you revise the concepts you have learned in this book Who This Book Is For This book is aimed at Java developers who knows the basics of Spring programming and want to build microservices with Spring Boot. What You Will Learn Use Spring Initializr to create a basic spring project Build a basic microservice with Spring Boot Implement caching and exception handling Secure your microservice with Spring security and OAuth2 Deploy microservices using self-contained HTTP server Monitor your microservices with Spring Boot actuator Learn to develop more effectively with developer tools In Detail Microservices helps in decomposing applications into small services and move away from a single monolithic artifact. It helps in building systems that are scalable, flexible, and high resilient. Spring Boot helps in building REST-oriented, production-grade microservices. This book is a quick learning guide on how to build, monitor, and deploy microservices with Spring Boot. You'll be first familiarized with Spring Boot before delving into building microservices. You will learn how to document your microservice with the help of Spring REST docs and Swagger documentation. You will then learn how to secure your microservice with Spring Security and OAuth2. You will deploy your app using a self-contained HTTP server and also learn to monitor a microservice with the help of Spring Boot actuator. This book is ideal for Java developers who knows the basics of Spring programming and want to build microservices with Spring Boot. This book is embedded with useful assessments that will help you revise the concepts you have learned in this book. Style and approach This book follows a practical approach to teach you how to build, monitor, and deploy microservices with Spring Boot. Note: This book is a blend of text and quizzes, all packaged up keeping your journey in mind. It includes content from the following Packt product: Mastering Spring 5.0 by Ranga Rao Karanam Downloading the example code for this book You can download the example code files for all Packt books you have purchased from your acco...Java (Computer program language)Application softwareDevelopmentWeb site developmentJava (Computer program language)Application softwareDevelopment.Web site development.005.133Karanam Ranga Rao1653245MiAaPQMiAaPQMiAaPQBOOK9910828983603321Spring4004430UNINA03957nam 2200577Ia 450 991073944310332120200520144314.03-319-00128-010.1007/978-3-319-00128-9(CKB)2670000000371274(EBL)1317088(SSID)ssj0000904256(PQKBManifestationID)11474233(PQKBTitleCode)TC0000904256(PQKBWorkID)10920116(PQKB)10914553(DE-He213)978-3-319-00128-9(MiAaPQ)EBC1317088(PPN)170489388(EXLCZ)99267000000037127420111102d2013 uy 0engur|n|---|||||txtccrHypoelliptic Laplacian and Bott-Chern cohomology a theorem of Riemann-Roch-Grothendieck in complex geometry /Jean-Michel Bismut1st ed. 2013.Basel Springer20131 online resource (210 p.)Progress in mathematics ;305Description based upon print version of record.3-319-03389-1 3-319-00127-2 Includes bibliographical references and index.Introduction -- 1 The Riemannian adiabatic limit -- 2 The holomorphic adiabatic limit -- 3 The elliptic superconnections -- 4 The elliptic superconnection forms -- 5 The elliptic superconnections forms -- 6 The hypoelliptic superconnections -- 7 The hypoelliptic superconnection forms -- 8 The hypoelliptic superconnection forms of vector bundles -- 9 The hypoelliptic superconnection forms -- 10 The exotic superconnection forms of a vector bundle -- 11 Exotic superconnections and Riemann–Roch–Grothendieck -- Bibliography -- Subject Index -- Index of Notation.  .The book provides the proof of a complex geometric version of a well-known result in algebraic geometry: the theorem of Riemann–Roch–Grothendieck for proper submersions. It gives an equality of cohomology classes in Bott–Chern cohomology, which is a refinement for complex manifolds of de Rham cohomology. When the manifolds are Kähler, our main result is known. A proof can be given using the elliptic Hodge theory of the fibres, its deformation via Quillen's superconnections, and a version in families of the 'fantastic cancellations' of McKean–Singer in local index theory. In the general case, this approach breaks down because the cancellations do not occur any more. One tool used in the book is a deformation of the Hodge theory of the fibres to a hypoelliptic Hodge theory, in such a way that the relevant cohomological information is preserved, and 'fantastic cancellations' do occur for the deformation. The deformed hypoelliptic Laplacian acts on the total space of the relative  tangent bundle of the fibres. While the original hypoelliptic Laplacian discovered by the author can be described in terms of the harmonic oscillator along the tangent bundle and of the geodesic flow, here, the harmonic oscillator has to be replaced by a quartic oscillator. Another idea developed in the book is that while classical elliptic Hodge theory is based on the Hermitian product on forms, the hypoelliptic theory involves a Hermitian pairing which is a mild modification of intersection pairing. Probabilistic considerations play an important role, either as a motivation of some constructions, or in the proofs themselves.Progress in Mathematics,0743-1643 ;305Cohomology operationsGeometry, AlgebraicCohomology operations.Geometry, Algebraic.514.23Bismut Jean-Michel44924MiAaPQMiAaPQMiAaPQBOOK9910739443103321Hypoelliptic Laplacian and Bott-Chern cohomology836725UNINA