Diffraction of Pulses By Conducting Wedges And Cones
Diffraction of Pulses By Conducting Wedges And Cones
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To quickly assess the difficulty of the text, read a short excerpt:
X2 ) whence I is evaluated as: C^O) I ={^^"^1^1 /^] sine p;^(-coBp) cob3 = ct/r .
Consequently, the result for u(r, e, t) In the "geometrical" region is: (^l) u(r. E, t) = T"BlnPP"^^-rosP)P (-conO)/H coeP = ct/r ) exp - |lmu| (© - 2n*-&), where A(i>) denotes an algebraic function of v. This exj-ression will be ex; onentip. Lly snail if © Is grerter than 2a^p, Now the equation of the slanting lines of Fif-'j. Re 2 Is r = ct cos(2a-^), whence on the slanting lines 6 = 2ot-P. Consequently, in the ...region to the left of the slanting lines, the quarter-circles give no contrlbiitli n, "here- fore the integral in (^7) vanishes, and u(r, 6, t) = 1, We have thus verified that in the "geometrical" reflon whe-zp ••. ■ iff- raction nor reflection plays a role, the solution Ti(r, 0, t) f'lven by v- the '^aoxetrical propagation laws, and is in fact the snm^' cb for the wp. -, -e Mil'ition of -ection 2. We have not been able to find fi metbod of ouiranliv the serii^s (^1) between --'. ° reflected pulse and the cone.
What to read after Diffraction of Pulses By Conducting Wedges And Cones?
You can find similar books in the "Read Also" column, or choose other free books by W Sollfrey to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
X2 ) whence I is evaluated as: C^O) I ={^^"^1^1 /^] sine p;^(-coBp) cob3 = ct/r .
Consequently, the result for u(r, e, t) In the "geometrical" region is: (^l) u(r. E, t) = T"BlnPP"^^-rosP)P (-conO)/H coeP = ct/r ) exp - |lmu| (© - 2n*-&), where A(i>) denotes an algebraic function of v. This exj-ression will be ex; onentip. Lly snail if © Is grerter than 2a^p, Now the equation of the slanting lines of Fif-'j. Re 2 Is r = ct cos(2a-^), whence on the slanting lines 6 = 2ot-P. Consequently, in the ...region to the left of the slanting lines, the quarter-circles give no contrlbiitli n, "here- fore the integral in (^7) vanishes, and u(r, 6, t) = 1, We have thus verified that in the "geometrical" reflon whe-zp ••. ■ iff- raction nor reflection plays a role, the solution Ti(r, 0, t) f'lven by v- the '^aoxetrical propagation laws, and is in fact the snm^' cb for the wp. -, -e Mil'ition of -ection 2. We have not been able to find fi metbod of ouiranliv the serii^s (^1) between --'. ° reflected pulse and the cone.
What to read after Diffraction of Pulses By Conducting Wedges And Cones?
You can find similar books in the "Read Also" column, or choose other free books by W Sollfrey to read onlineMoreLess
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