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 MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch Genre: eLearning | Language: English + srt | Duration: 9 lectures (2h 45m) | Size: 948.9 MB Create a dynamic table project using React Js  Instructors: TIMUCIN OZGER | Duration: 5h 49m * 13 Lessons Video: MP4 1920x1080 44 KHz | English | Redshift Houdini | Size: 1.6 GB FULL SET DESTRUCTION WITH TIMUCIN OZGER  Duration: 3h 36m * 7 Lessons | Video: MP4 1920x1080 44 KHz | English | Size: 1.9 GB SCANNING, CLEANUP & RENDERING WITH CHARLESTON SILVERMAN If you're looking for a complete step-by-step walkthrough of a professional photogrammetry process, look no further than this 3.5-hour workshop by Lead Digital Projects Engineer, Charleston Silverman. This in-depth workshop provides you with the techniques and knowledge you need to scan objects from the real world into the virtual.  Instructors: Dr. Himani Sharma | 7 sections * 72 lectures * 2h 21m Video: MP4 1280x720 44 KHz | English + Sub | Updated 2/2022 | Size: 999 MB Heal Mind-Body-Soul Naturally  MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch Genre: eLearning | Language: English + srt | Duration: 43 lectures (42h 5m) | Size: 20.6 GB Path to Azure DevOps Engineer Role. In this training, all the concepts of Azure DevOps are explained with 100% lab works  Instructors: Sandeep Passan | 2 sections * 17 lectures * 2h 38m Video: MP4 1280x720 44 KHz | English + Sub | Updated 3/2022 | Size: 2.678 GB The Best Online Professional Product Photography Course with editing in Adobe Photoshop to enhance your skill  English | 2022 | ISBN: 1470464543, 978-1470464547 | 375 pages | True PDF | 29.31 MB Welcome to Real Analysis is designed for use in an introductory undergraduate course in real analysis. Much of the development is in the setting of the general metric space. The book makes substantial use not only of the real line and $n$-dimensional Euclidean space, but also sequence and function spaces. Proving and extending results from single-variable calculus provides motivation throughout. The more abstract ideas come to life in meaningful and accessible applications. For example, the contraction mapping principle is used to prove an existence and uniqueness theorem for solutions of ordinary differential equations and the existence of certain fractals; the continuity of the integration operator on the space of continuous functions on a compact interval paves the way for some results about power series. The exposition is exceedingly clear and well-motivated. There are a wide variety of exercises and many pedagogical innovations. For example, each chapter includes Reading Questions so that students can check their understanding. In addition to the standard material in a first real analysis course, the book contains two concluding chapters on dynamical systems and fractals as an illustration of the power of the theory developed. [center]  English | 2022 | ISBN: 1119573319 | 275 pages | True PDF | 4.68 MB The Python BookDiscover the power of one of the fastest growing programming languages in the world with this insightful new resource The Python Book deliversan essential introductory guide to learning Python for anyone who works with data but does not have experience in programming. The author, an experienced data scientist and Python programmer, shows readers how to use Python for data analysis, exploration, cleaning, and wrangling. Readers will learn what in the Python language is important for data analysis, and why.  English | 2022 | ISBN: 0192895206 | 513 pages | True PDF EPUB | 9.76 MB 'excellent'LSE Review of Books China is the world's most populous country and newest superpower, whose place on the international stage can only be understood through the lens of its modern history.  English | 2022 | ISBN: 1470465655, 978-1470465650 | 456 pages | True PDF | 22.73 MB The book introduces complex analysis as a natural extension of the calculus of real-valued functions. The mechanism for doing so is the extension theorem, which states that any real analytic function extends to an analytic function defined in a region of the complex plane. The connection to real functions and calculus is then natural. The introduction to analytic functions feels intuitive and their fundamental properties are covered quickly. As a result, the book allows a surprisingly large coverage of the classical analysis topics of analytic and meromorphic functions, harmonic functions, contour integrals and series representations, conformal maps, and the Dirichlet problem. It also introduces several more advanced notions, including the Riemann hypothesis and operator theory, in a manner accessible to undergraduates. The last chapter describes bounded linear operators on Hilbert and Banach spaces, including the spectral theory of compact operators, in a way that also provides an excellent review of important topics in linear algebra and provides a pathway to undergraduate research topics in analysis. The book allows flexible use in a single semester, full-year, or capstone course in complex analysis. Prerequisites can range from only multivariate calculus to a transition course or to linear algebra or real analysis. There are over one thousand exercises of a variety of types and levels. Every chapter contains an essay describing a part of the history of the subject and at least one connected collection of exercises that together comprise a project-level exploration. |
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