000 | nam a22 4500 | ||
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_c33280 _d33280 |
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008 | 240405b xxu||||| |||| 00| 0 eng d | ||
020 | _a9789811241017 | ||
082 |
_a530.1563 _bGUO |
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100 | _aGuo, Hongyu | ||
245 | _aWhat are tensors exactly? | ||
260 |
_bWorld Scientific, _c2021 _aNew Jersey : |
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300 |
_axviii, 227 p. ; _bill., _c23 cm |
||
365 |
_b58.00 _cUSD _d86.30 |
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504 | _aIncludes bibliographical references and index. | ||
520 | _aTensors have numerous applications in physics and engineering. There is often a fuzzy haze surrounding the concept of tensor that puzzles many students. The old-fashioned definition is difficult to understand because it is not rigorous; the modern definitions are difficult to understand because they are rigorous but at a cost of being more abstract and less intuitive. The goal of this book is to elucidate the concepts in an intuitive way but without loss of rigor, to help students gain deeper understanding. As a result, they will not need to recite those definitions in a parrot-like manner any more. This volume answers common questions and corrects many misconceptions about tensors. A large number of illuminating illustrations helps the reader to understand the concepts more easily. This unique reference text will benefit researchers, professionals, academics, graduate students and undergraduate students. | ||
650 | _aComputer science | ||
650 | _aMathematics | ||
650 | _aCalculus of tensors | ||
650 | _aTensor product space | ||
650 | _aAffine connection | ||
650 | _aAngular momentum | ||
650 | _aBilinear mapping | ||
650 | _aDifferentiable manifold | ||
650 | _aEuclidean space | ||
650 | _aGalilean transformation | ||
650 | _aLinear subspace | ||
650 | _aMetric tensor | ||
650 | _aQuadratic form | ||
650 | _aRiemannian geometry | ||
650 | _aVector space | ||
942 |
_2ddc _cBK |