Mixed Variational Inequality Problem Involving Generalized Yosida Approximation Operator in q-Uniformly Smooth Banach Space

Table 1

Computational results for different initial values x₀ = 1, x₀ = −2, and x₀ = 3.

No. of iteration	For	For	For
	n = 1	1.000 0	−2.000 0	3.000 0
n = 2	0.568 939 393 939 394	−0.930 853 994 490 358	1.568 801 652 892 56
n = 3	0.353 438 778 278 654	−0.396 354 624 380 545	0.853 301 046 718 120
n = 4	0.245 703 312 088 482	−0.129 141 750 577 023	0.495 600 020 532 151
n = 5	0.191 842 998 791 342	0.004 446 283 234 255	0.316 774 142 496 067
n = 6	0.164 916 551 530 741	0.071 231 099 862 084 1	0.227 373 519 309 845
n = 7	0.151 455 182 338 956	0.104 618 908 670 721	0.182 679 364 784 447
n = 8	0.144 725 424 834 606	0.121 310 513 639 171	0.160 335 365 631 563
n = 9	0.141 361 009 564 353	0.129 655 166 563 825	0.149 164 904 898 038
n = 10	0.139 679 033 638 267	0.133 826 918 325 538	0.143 580 443 846 753
n = 12	0.138 417 783 362 850	0.136 955 157 545 155	0.139 392 867 241 313
n = 14	0.138 102 557 650 980	0.137 737 001 921 424	0.138 346 261 470 683
n = 16	0.138 023 772 931 277	0.137 932 409 173 168	0.138 084 682 103 349
n = 18	0.138 004 082 176 922	0.137 981 247 529 232	0.138 019 305 275 383
n = 20	0.137 999 160 844 353	0.137 993 453 754 956	0.138 002 965 570 617
n = 25	0.137 997 572 212 388	0.137 997 393 988 639	0.137 997 691 028 221
n = 30	0.137 997 522 601 820	0.137 997 517 036 163	0.137 997 526 312 259