<p>Function N.γ(r;ρ)</p>

0ff22834-5dba-44a3-8469-0dd33934d515 5 4 5 decimal

&[DATE] &[TIME] - &[FILENAME]

r ρ N.γ α ρ tan 1 ρ tan 2^+ sqrt + atan eval : N α tan 2^eval : K.p 2 N * N 1 + / e π 2 / ρ + (ρ tan *^* eval : X.0 21 r - (* ρ tan * eval : i 14 range X i el X.0 : ψ X.0 ρ tan - atan eval : c.mod ρ tan 1 ψ tan ρ tan * + (K.p * e 2 ψ * ρ tan *^* 1 - Max eval : X.c 1 r - 1 r - (2^0 c.mod 0 ≡ 1 r - c.mod / cases + sqrt + (ρ tan * eval : X.0 X.c - abs 0.001 > X.0 X.c : break if 51 line for 2 c.mod * X.c * ρ tan + 1 ψ tan 2^+ / eval r 01 lele cases ρ 0 atan 1 atan lele cases 61 line :

I have modfied c to get rid of the complex results discussed earlier. The modification to c seems to produce fairly correct results within the domain of this function.

ruhet 0.5 :

rho 44.99 ° * :

rho tan 1

ruhet rho N.γ 38.845

f 57.94 : γ 0.8 : 12 mat u 0 44.99 0.5 range (° * : p 0.75 : 12 mat r x soil r x N.γ : plot1 f u * 0 u soil vectorize augment : plot2 f u * 0.2 u soil vectorize augment : plot3 f u * 0.4 u soil vectorize augment : plot4 f u * 0.5 u soil vectorize augment : plot5 f u * 0.6 u soil vectorize augment : plot6 f u * 0.7 u soil vectorize augment : plot7 f u * 0.8 u soil vectorize augment : plot8 f u * 0.9 u soil vectorize augment : plot9 f u * 0.95 u soil vectorize augment : plot10 f u * 1 u soil vectorize augment : 131 sys

0.5 44.99 ° * soil 38.845

plot5 90 row 45 17.075 12 mat

plot5 rows 90

lo 11 :

hi 90 :

clear the complex trailing sub1 plot1 lo hi range 12 range el : sub2 plot2 lo hi range 12 range el : sub3 plot3 lo hi range 12 range el : sub4 plot4 lo hi range 12 range el : sub5 plot5 lo hi range 12 range el : sub6 plot6 lo hi range 12 range el : sub7 plot7 1 hi range 12 range el : sub8 plot8 lo hi range 12 range el : sub9 plot9 lo hi range 12 range el : sub10 plot10 lo hi range 12 range el : 101 sys

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