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Polar Decomposition
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The analogy between the complex numbers and L(V). The Polar Decomposition: If T is an operator on a finite-dimensional inner product space V, then there exists an isometry on V such that T equals S times the square root of T*T.
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Polar Decomposition
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Polar Decomposition of the Deformation Gradient Tensor
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Linear Algebra 23e: Reversing the Multiplicative Terms in the Polar Decomposition
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The Polar Decomposition II (Part I) — Lesson 9
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Polar Decomposition
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The Polar Decomposition I (Part I) — Lesson 7
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04.08. The polar decomposition I
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15A. Polar decomposition of the deformation gradient
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The Polar Decomposition I (Part II) — Lesson 8
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Polar Decomposition of the deformation gradient
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Linear Algebra 23b: How to Determine the Matrices Q and S in the Polar Decomposition
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