The procedure is based on a partitioning of the row by column interaction effects into a sum of terms, each of which is the product of a row factor by a column factor. Publications - Page 102by United States. National Bureau of Standards - 1978Full view - About this book
| 1908 - 640 pages
...sin ^>) +fat/v(»*) 71 (cos3 ^— f cos 0) Hence the right-hand member of (114) can be expressed as a sum of terms each of which is the product of a function of r and a spherical surface harmonic, and the surface harmonics which occur are those of... | |
| Augustus Edward Hough Love - 1907 - 80 pages
...ft sin <£) +r*/' (r) yi (cos2 0-f cos 0) Hence the right-hand member of (114) can be expressed as a sum of terms each of which is the product of a function of r and a spherical surface harmonic, and the surface harmonics which occur are those of... | |
| Rollin Thomas Chamberlin - 1908 - 370 pages
...29 (1879), pp. 168-181. Darwin's method of treatment is to express the tide-generating potential as a sum of terms, each of which is the product of a second-order solid harmonic and a simple time harmonic, and then to derive the corresponding surface... | |
| 1909 - 278 pages
...29 (1879), pp. 168-181. Darwin's method of treatment is to express the tide-generating potential as a sum of terms, each of which is the product of a second-order solid harmonic and a simple time harmonic, and then to derive the corresponding surface... | |
| 1909 - 290 pages
...29 (1879), pp. 168-181. Darwin's method of treatment is to express the tide-generating potential as a sum of terms, each of which is the product of a second-order solid harmonic and a simple time harmonic, and then to derive the corresponding surface... | |
| W. V. D. Hodge, Daniel Pedoe - 452 pages
...matrix with n columns, B any matrix with n rows, any t-rowed determinant of the matrix AB is equal to a sum of terms, each of which is the product of a t-rowed determinant of A by a t-rowed determinant of B. Let A = (a^) be&pxn matrix, B = (b^) &nnxq... | |
| Hanying Guo, Zhaoming Qiu, Henry Tye - 1990 - 458 pages
...So the final expression for the correlator will again have a form similar to that in eq.(3.28), — a sum of terms each of which is the product of a holomorphic and an anti-holomorphic function of the modali, and the coordinates z, of the external... | |
| Bruce F. Torrence, Eve A. Torrence - 1999 - 304 pages
...polynomial. Type the command Factor [polynomial] (recall that a polynomial is an expression consisting of a sum of terms, each of which is the product of a constant and one or more variables each raised to a nonnegative whole number power). Typically, lowercase... | |
| Sadri Hassani - 2000 - 680 pages
...— (vM dx + vN dy) = dF. du ' v ' 11.2.2 First-Order Linear Differential Equations A linear DE is a sum of terms each of which is the product of a derivative of the dependent variable (say y) and a function of the independent variable (say x). order... | |
| Jiri Neustupa, Patrick Penel - 2001 - 288 pages
...+ l) . vn+l + crn+l/3oiV- (/9oun+l) - CTn + lpo ' (Vpo) .1>„+!, and noting that the right side is a sum of terms, each of which is the product of a function belonging to Wl'2(fl) with a function belonging to W2'2(fy n W0i'2(fi)1 9 The product of such... | |
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