Continuous Genetic Algorithm as a Novel Solver for Stokes and Nonlinear Navier Stokes Problems

Table 2

Actual 𝑣 nodal values for Stokes equation including boundary values.

	𝑥0	𝑥1	𝑥2	𝑥3	𝑥4	𝑥5	𝑥6	𝑥7	𝑥8	𝑥9	𝑥10
𝑦0	0	0	0	0	0	0	0	0	0	0	0
𝑦1	0	0.001166	0.001555	0.001361	0.000778	0	−0.00078	−0.00136	−0.00156	−0.00117	0
𝑦2	0	0.003686	0.004915	0.004301	0.002458	0	−0.00246	−0.0043	−0.00492	−0.00369	0
𝑦3	0	0.00635	0.008467	0.007409	0.004234	0	−0.00423	−0.00741	−0.00847	−0.00635	0
𝑦4	0	0.008294	0.011059	0.009677	0.00553	0	−0.00553	−0.00968	−0.01106	−0.00829	0
𝑦5	0	0.009	0.012	0.0105	0.006	0	−0.006	−0.0105	−0.012	−0.009	0
𝑦6	0	0.008294	0.011059	0.009677	0.00553	0	−0.00553	−0.00968	−0.01106	−0.00829	0
𝑦7	0	0.00635	0.008467	0.007409	0.004234	0	−0.00423	−0.00741	−0.00847	−0.00635	0
𝑦8	0	0.003686	0.004915	0.004301	0.002458	0	−0.00246	−0.0043	−0.00492	−0.00369	0
𝑦9	0	0.001166	0.001555	0.001361	0.000778	0	−0.00078	−0.00136	−0.00156	−0.00117	0
𝑦10	0	0	0	0	0	0	0	0	0	0	0