right-hand rule
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4 matching pages
1: 1.6 Vectors and Vector-Valued Functions
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►where is the unit vector normal to and whose direction is determined by the right-hand rule; see Figure 1.6.1.
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2: 3.4 Differentiation
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►The integral on the right-hand side can be approximated by the composite trapezoidal rule (3.5.2).
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3: 3.8 Nonlinear Equations
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§3.8(ii) Newton’s Rule
… ► … ►Newton’s rule is given by … ►Another iterative method is Halley’s rule: … ►For moderate or large values of it is not uncommon for the magnitude of the right-hand side of (3.8.14) to be very large compared with unity, signifying that the computation of zeros of polynomials is often an ill-posed problem. …4: 3.7 Ordinary Differential Equations
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►If, for example, , then on moving the contributions of and to the right-hand side of (3.7.13) the resulting system of equations is not tridiagonal, but can readily be made tridiagonal by annihilating the elements of that lie below the main diagonal and its two adjacent diagonals.
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►The method consists of a set of rules each of which is equivalent to a truncated Taylor-series expansion, but the rules avoid the need for analytic differentiations of the differential equation.
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►For the standard fourth-order rule reads
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►For the standard fourth-order rule reads
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