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Aaron025
文章數 : 2
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注冊日期 : 2020-08-19

6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), .. Empty 6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), ..

周三 8月 19, 2020 6:56 pm
6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), .. YIMAcY


6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), ... , sin(m1), cos(mr),... } is an orthogonal set. (ii) Given f(.1) E L?[0,21], by (i) let f(1) = 20 + = (ar, cos(n.) + bry sin(n.1)). Find do, Ara, bere
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6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), .. Empty 回復: 6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), ..

周三 8月 19, 2020 7:10 pm
6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), .. O1vq87
6. [Fourier series as a Least Squares approximation for periodic functions] Let L?[0,21] be the inner product space of all real functions f such that 12" (f ())dx is finite with f.g= $* $(a)g(a)der (i) Show that S = {1, sin r, cost, sin(2.0), cos(2:0), .. AmaW1v
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