4 21 Oy WIE sin sin ny 6 (13) 12. Derive the following representation of Dirac delta function, 610-07-) - Yoy*/) 13. Con

Business, Finance, Economics, Accounting, Operations Management, Computer Science, Electrical Engineering, Mechanical Engineering, Civil Engineering, Chemical Engineering, Algebra, Precalculus, Statistics and Probabilty, Advanced Math, Physics, Chemistry, Biology, Nursing, Psychology, Certifications, Tests, Prep, and more.
Post Reply
answerhappygod
Site Admin
Posts: 899603
Joined: Mon Aug 02, 2021 8:13 am

4 21 Oy WIE sin sin ny 6 (13) 12. Derive the following representation of Dirac delta function, 610-07-) - Yoy*/) 13. Con

Post by answerhappygod »

4 21 Oy Wie Sin Sin Ny 6 13 12 Derive The Following Representation Of Dirac Delta Function 610 07 Yoy 13 Con 1
4 21 Oy Wie Sin Sin Ny 6 13 12 Derive The Following Representation Of Dirac Delta Function 610 07 Yoy 13 Con 1 (43.2 KiB) Viewed 23 times
4 21 Oy Wie Sin Sin Ny 6 13 12 Derive The Following Representation Of Dirac Delta Function 610 07 Yoy 13 Con 2
4 21 Oy Wie Sin Sin Ny 6 13 12 Derive The Following Representation Of Dirac Delta Function 610 07 Yoy 13 Con 2 (43.2 KiB) Viewed 23 times
4 21 Oy WIE sin sin ny 6 (13) 12. Derive the following representation of Dirac delta function, 610-07-) - Yoy*/) 13. Consider the expansion δ(Ω - Y) ΣΑ (7) show that p(CON) Y..)Y?"") (10) 14. In a two-dimensional rectangular space the Green's function for Poisson's equation is defined by the differ- ential equation D'G{P.) G(xx'..) 83-)) Assuming Dirichlet boundary conditions such that G = 0 at r = 0, and G=0 at y = 0, show that the following expansions of the Green's function Gi(x,d"X)-(. in (12) Gald'..). lead to the following equivalent expressions for Gla...) G (X.) 2 xin e sin sinhas sinh (14) G...) 2_kin ಇ{ sin - inh Hinh Mಯದು! (15) Hinh | 15. In polar coordinates the Green's function for Poisson's equation is defined by the differential equation p*GC.7) = 1 (16) Using the following expansions GAAM) sulad, F-)(e-)) (17) For Dirichlet boundary condition at a such that 0 SPS (a) find the Green's function in the region S a Interior problem). (b) find the Green's function in the region 2 (Exterior Problem). (c) find the free space Green's function using (a) or (b). (d) find the Green's function in the region 5 (Interior problem) by using the following expansion G...) c. (0 - ) (-2) dp- // C.com - TITE Ninh اتر - )6 + 2.0.) ) P 21 P Note: Treat the cases and separately
Join a community of subject matter experts. Register for FREE to view solutions, replies, and use search function. Request answer by replying!
Post Reply