Блеск для губ, сочетающий кремовую текстуру и насыщенность помады Cremesheen Lipstick с сиянием блеска MAC Lipglass. Нелипкий, нежный и приятный при нанесении. Специальный аппликатор облегчает нанесение блеска. Наносите поверх помады Cremesheen Lipstick или отдельно. ОСНОВНЫЕ СВОЙСТВА:- Протестирован дерматологами.- Увлажняет губы.- Легкая формула, не оставляющая липкого эффекта.- Смягчает кожу губ. СПОСОБ ПРИМЕНЕНИЯ: - Используйте отдельно, чтобы придать губам естественный оттенок и блеск.- Наносите вместе с помадой Cremesheen Lipstick, чтобы добиться более плотного кремового покрытия и яркого блеска. Объем 2,7 мл.
Мягкий блеск для губ не создает липкого эффекта. Наносите поверх помады или самостоятельно.
Brand TYZ Model H3 Quantity 2 piece(s) Color Black + red + transparent Material HID Type HID Lamp Compatible Car Model Mercedes-Benz BMW Audi etc. Output Power 35 W Color Temperature 4300 K Light Color White partial yellow Life Span 2500 hour Luminous Flux 3200 LM Working Temperature 40'C~105'C Socket Type H3 Input Voltage N/A V Working Voltage 0 V Working Current 0 A Startup Current 0 A Power N/A W Other Features As with the original car lights focus detection size avoid astigmatism; Exquisite lamp design to prevent a short circuit phenomenon due to the lamp is too long to touch the lamps and lanterns; High temperature lamp holder to prevent the socket melting; Applicable to high-grade cars such as Benz BMW Audi etc. Packing List 2 x Xenon lamps (45cm-cable)
The importance of partial differential equations (PDEs) in modeling phenomena in engineering as well as in the physical, natural, and social sciences is well known by students and practitioners in these fields. Striking a balance between theory and applications, Fourier Series and Numerical Methods for Partial Differential Equations presents an introduction to the analytical and numerical methods that are essential for working with partial differential equations. Combining methodologies from calculus, introductory linear algebra, and ordinary differential equations (ODEs), the book strengthens and extends readers' knowledge of the power of linear spaces and linear transformations for purposes of understanding and solving a wide range of PDEs. The book begins with an introduction to the general terminology and topics related to PDEs, including the notion of initial and boundary value problems and also various solution techniques. Subsequent chapters explore: The solution process for Sturm-Liouville boundary value ODE problems and a Fourier series representation of the solution of initial boundary value problems in PDEs The concept of completeness, which introduces readers to Hilbert spaces The application of Laplace transforms and Duhamel's theorem to solve time-dependent boundary conditions The finite element method, using finite dimensional subspaces The finite analytic method with applications of the Fourier series methodology to linear version of non-linear PDEs Throughout the book, the author incorporates his own class-tested material, ensuring an accessible and easy-to-follow presentation that helps readers connect presented objectives with relevant applications to their own work. Maple is used throughout to solve many exercises, and a related Web site features Maple worksheets for readers to use when working with the book's one- and multi-dimensional problems. Fourier Series and Numerical Methods for Partial Differential Equations is an ideal book for courses on applied mathematics and partial differential equations at the upper-undergraduate and graduate levels. It is also a reliable resource for researchers and practitioners in the fields of mathematics, science, and engineering who work with mathematical modeling of physical phenomena, including diffusion and wave aspects.
A balanced guide to the essential techniques for solving elliptic partial differential equations Numerical Analysis of Partial Differential Equations provides a comprehensive, self-contained treatment of the quantitative methods used to solve elliptic partial differential equations (PDEs), with a focus on the efficiency as well as the error of the presented methods. The author utilizes coverage of theoretical PDEs, along with the nu merical solution of linear systems and various examples and exercises, to supply readers with an introduction to the essential concepts in the numerical analysis of PDEs. The book presents the three main discretization methods of elliptic PDEs: finite difference, finite elements, and spectral methods. Each topic has its own devoted chapters and is discussed alongside additional key topics, including: The mathematical theory of elliptic PDEs Numerical linear algebra Time-dependent PDEs Multigrid and domain decomposition PDEs posed on infinite domains The book concludes with a discussion of the methods for nonlinear problems, such as Newton's method, and addresses the importance of hands-on work to facilitate learning. Each chapter concludes with a set of exercises, including theoretical and programming problems, that allows readers to test their understanding of the presented theories and techniques. In addition, the book discusses important nonlinear problems in many fields of science and engineering, providing information as to how they can serve as computing projects across various disciplines. Requiring only a preliminary understanding of analysis, Numerical Analysis of Partial Differential Equations is suitable for courses on numerical PDEs at the upper-undergraduate and graduate levels. The book is also appropriate for students majoring in the mathematical sciences and engineering.