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What is it that makes Magnus Carlsen the strongest chess player in the world? Why do Carlsen's opponents, the best players around, fail to see his moves coming? Moves that, when you replay his games, look natural and self-evident? Emmanuel Neiman has been studying Carlsen's games and style of play for many years. His findings will surprise, delight, and educate every player, regardless of their level. Neiman explains a key element in the World Champion's play: instead of the 'absolute' best move he often plays the move that is likely to give him the better chances. Carlsen's singular ability to win positions that are equal or only very slightly favorable comes down to this: he doesn't let his opponents get what they hope for while offering them the maximum amount of chances to go wrong. In areas such as pawn play, piece play, exchanges as a positional weapon and breaking the rules tytyinndgames, Neiman shows that Magnus Carlsen has brought a new understanding to the game. He also looks at Carlsen's key qualities that are not directly related to technique. Such as his unparalleled fighting spirit and his ability to objectively evaluate any kind of position and situation. Carlsen is extremely widely read and knows basically everything about chess. What's more, as the most versatile player in the history of the game he is totally unpredictable. 'The Magnus Method' presents a complete analysis of the skills that make the difference. With lots of surprising and instructive examples and quizzes. Examining Carlsen's abilities together with Emmanuel Neiman is a delightful way to get to unlock you own potential.
The purpose of this book is to introduce to the exercise science student and fitness professional the art and psychological aspects of selling high-quality fitness programs to anyone. This text will provide a foundation and systematic approach for mastering the art of the sales process through various behavioral and psychological research studies as well as practical experience. After studying and practicing the tools within this book, the fitness professional will be more efficient, sharp, and accurate when it comes to building value and presenting their fitness programs. The fitness professional will have more self-confidence, conviction, credence, and faith to grow their business in a professional and skillful manner. Form and Technique is a standardized, professional method of presenting fitness programs that will lead to greater retention of loyal clientele, greater confidence in the sales process, and an increase in closing percentage. All fitness professionals, whether yoga instructors, strength coaches, or personal trainers and students of exercise science alike will learn the psychology of building value and presenting fitness programs professionally and efficiently.
Most medical doctors have probably during their studies heard of the `Magnus and De Kleijn reflexes' and may have been aware of their relation to posture. But they know little about their significance and nothing about the man who unravelled the complex physiology of these reflexes and about his work. Rudolf Magnus lived from 1873 until 1927. His work on the physiology of posture was initiated during a short period of work with Sherrington in Liverpool in 1908. Though Magnus was also an authority in the field of pharmacology, it was particularly his neurophysical work on posture which made him known worldwide. It led to his nomination, together with De Kleijn, for the Nobel Prize in 1927. Unfortunately he died before the decision was made. In this illustrated biography Magnus' family background and his student years are described in a lively way. Fragments of the diary of his journey to England in 1898 and the description of his scientific career in Heidelberg will enlighten those interested in the history of how science was conducted during his lifetime. His lectures on Goethe as a scientist are also included. This is followed by Magnus' life as Professor of Pharmacology in Utrecht, and his studies on animal postures and experimental pharmacology. Finally Magnus' legacy is described.
List of members in each volume.
The 13 lectures are intended to be accessible to new graduate students of mathematics, sacrificing some detail in order to offer an accessible introduction to the fundamentals of stability that can provide a foundation for further study. Presenters from the US and Britain cover preserving qualitative stability features and structural stability, and investigating physical stability and model stability. Annotation copyrighted by Book News, Inc., Portland, OR
Quantum dynamics of molecules poses a variety of computational challenges that are presently at the forefront of research efforts in numerical analysis in a number of application areas: high-dimensional partial differential equations, multiple scales, highly oscillatory solutions, and geometric structures such as symplecticity and reversibility that are favourably preserved in discretizations. This text addresses such problems in quantum mechanics from the viewpoint of numerical analysis, illustrating them to a large extent on intermediate models between the Schrodinger equation of full many-body quantum dynamics and the Newtonian equations of classical molecular dynamics. The fruitful interplay between quantum dynamics and numerical analysis is emphasized.
The book is the second volume of a collection of contributions devoted to analytical, numerical and experimental techniques of dynamical systems, presented at the international conference "Dynamical Systems: Theory and Applications," held in Łódź, Poland on December 7-10, 2015. The studies give deep insight into new perspectives in analysis, simulation, and optimization of dynamical systems, emphasizing directions for future research. Broadly outlined topics covered include: bifurcation and chaos in dynamical systems, asymptotic methods in nonlinear dynamics, dynamics in life sciences and bioengineering, original numerical methods of vibration analysis, control in dynamical systems, stability of dynamical systems, vibrations of lumped and continuous sytems, non-smooth systems, engineering systems and differential equations, mathematical approaches to dynamical systems, and mechatronics.