kernel.m
17a3be285313half_ky_plane

kernel.m
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			function kernel_=kernel(n,x)
			% Evaluate the kernel function of order n. The normalized argument of the kernel function
			% is b_a = k_\perp \sigma_a \sqrt{2 \tau_a}.
			%
			% Note: - if n<0, then return 0.

			% Retrieve physical parameters

			if n >= 0
			kernel_=(x./2).^(2n).exp(-x.^2/4)./factorial(n);
			else
			kernel_ =0;
			end

			end