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August 2nd, 2013, 10:46 AM  #1 
Member Joined: Nov 2010 Posts: 77 Thanks: 0  inverse laplace transform
could you find the thanks 
August 2nd, 2013, 11:03 PM  #2 
Senior Member Joined: Aug 2011 Posts: 334 Thanks: 8  Re: inverse laplace transform
Hi ! The inverse Laplace is expressed in terms of Kelvin's functions. 
August 3rd, 2013, 01:40 AM  #3 
Member Joined: Nov 2010 Posts: 77 Thanks: 0  Re: inverse laplace transform
thanks good work

August 3rd, 2013, 01:56 AM  #4 
Member Joined: Nov 2010 Posts: 77 Thanks: 0  Re: inverse laplace transform
hi again could you calculate Thanks. 
August 3rd, 2013, 08:04 AM  #5 
Senior Member Joined: Aug 2011 Posts: 334 Thanks: 8  Re: inverse laplace transform
Below, expressed on the form of infinite series. I don't know if a close form exists. Certainely, also it could be expressed on the form of an integral (a rather complicated one, with exponential and Bessel function) 
August 3rd, 2013, 03:30 PM  #6 
Member Joined: Nov 2010 Posts: 77 Thanks: 0  Re: inverse laplace transform
well done


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