On Interval-Valued Hesitant Fuzzy Soft Sets

Tabular representation of <svg height="12.0395pt" id="M889" style="vertical-align:-2.3616pt" version="1.1" viewbox="-0.0498162 -9.6779 56.8753 12.0395" width="56.8753pt" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink"><g transform="matrix(.0135,0,0,-0.0135,0,0)"><path d="M541 160L512 170C485 116 462 88 439 67C411 41 376 35 318 35C272 35 238 37 224 48C207 61 205 85 212 121L290 533C305 611 308 615 391 622L397 650H139L133 622C217 615 221 612 206 533L126 118C111 41 103 34 23 26L17 0H474C489 31 528 124 541 160Z" id="g113-77"></path><glyph.data ascent="3473" descent="-2876" horiz-adv-x="553" vert-adv-y="553"></glyph.data></g><g transform="matrix(.0135,0,0,-0.0135,7.488,0)"><path d="M300 -147C201 -63 143 98 143 270S200 602 300 686L282 710C136 610 70 450 70 271V270C70 89 136 -72 282 -170L300 -147Z" id="g113-41"></path><glyph.data ascent="3473" descent="-2876" horiz-adv-x="346" vert-adv-y="346"></glyph.data></g><g transform="matrix(.0136,0,0,-0.0136,12.176,0)"><path d="M613 428C668 454 695 485 695 521C695 536 686 552 668 571S641 606 641 618C641 642 651 662 672 678L659 695C582 653 544 614 544 577C544 561 549 544 560 526C571 509 577 498 577 493C577 474 564 454 538 434C513 415 487 400 460 390C445 405 432 425 419 451C407 478 401 501 401 520C401 536 404 553 415 570S431 598 447 617C464 636 468 639 488 658L507 677L492 695C444 663 415 639 372 598C331 558 306 511 306 466C306 414 326 374 377 313C417 264 437 224 437 193C437 154 411 130 374 130C362 130 349 134 334 141L323 119C342 109 365 104 392 104C433 104 469 117 500 144S547 203 547 238C547 277 526 319 485 362V364C513 382 537 391 558 391C611 391 638 344 638 251C638 108 562 14 425 14C334 14 265 56 228 123C192 190 175 265 175 352C175 549 222 648 316 648C343 648 363 643 376 633L390 655C369 675 342 685 309 685C190 685 108 612 75 512C58 463 50 406 50 343C50 241 82 154 146 83C211 12 295 -24 399 -24C506 -24 592 6 658 67C723 127 755 195 755 272S696 409 613 425V428Z" id="g200-8"></path><glyph.data ascent="704" descent="-209" horiz-adv-x="806" vert-adv-y="806"></glyph.data></g><g transform="matrix(.0135,0,0,-0.0135,23.095,0)"><path d="M114 412C81 412 58 388 58 355C58 321 81 297 113 297S169 321 169 355C169 388 145 412 114 412ZM95 130C70 130 46 114 46 88C46 72 54 65 59 64C93 56 121 33 121 -3C121 -41 93 -68 45 -88L56 -118C117 -99 186 -56 186 22C186 91 131 130 95 130Z" id="g113-60"></path><glyph.data ascent="3473" descent="-2876" horiz-adv-x="228" vert-adv-y="228"></glyph.data></g><g transform="matrix(.0135,0,0,-0.0135,28.455,0)"><path d="M797 0V26C739 32 732 36 732 103V296C732 394 682 449 605 449C576 449 550 437 529 423C504 407 475 389 446 366C425 418 382 449 334 449C303 449 279 437 253 421C222 403 201 385 180 371V452C135 432 85 419 41 411V388C99 379 102 374 102 310V103C102 38 93 32 27 26V0H238V26C189 32 180 38 180 103V338C210 363 250 390 289 390C351 390 377 348 377 275V103C377 37 368 32 306 26V0H520V26C465 32 456 38 456 101V296C456 314 455 326 453 338C491 369 529 390 565 390C628 390 653 345 653 274V107C653 36 642 32 583 26V0H797Z" id="g121-107"></path><glyph.data ascent="989" descent="-360" horiz-adv-x="819" vert-adv-y="819"></glyph.data></g><g transform="matrix(.0135,0,0,-0.0135,39.51,0)"><path d="M433 39L423 65C413 59 399 54 387 54C370 54 352 69 352 114V299C352 352 342 392 307 422C285 440 255 449 225 449C168 437 102 399 75 379C56 365 44 353 44 339C44 315 69 296 87 296C101 296 111 303 116 319C124 349 133 371 145 385C156 397 171 404 190 404C241 404 275 364 275 291V274C253 256 180 229 120 209C65 190 39 159 39 110C39 47 88 -12 159 -12C189 -12 237 25 277 52C282 35 288 21 301 8C312 -3 333 -12 348 -12L433 39ZM275 84C256 65 221 48 195 48C164 48 124 73 124 124C124 161 146 180 185 198C206 208 254 229 275 240V84Z" id="g121-95"></path><glyph.data ascent="989" descent="-360" horiz-adv-x="439" vert-adv-y="439"></glyph.data></g><g transform="matrix(.0135,0,0,-0.0135,45.458,0)"><path d="M474 0V26C414 34 401 43 364 100L267 248C300 297 324 332 345 358C381 400 394 405 455 411V437H272V411C316 406 323 401 305 370C287 337 267 306 247 276L188 369C169 397 173 405 215 411V437H16V411C71 404 83 396 114 348L201 212C171 167 144 127 116 92C77 42 66 34 4 26V0H190V26C139 34 136 43 156 77C175 113 198 150 220 183L294 66C311 39 302 31 260 26V0H474Z" id="g121-118"></path><glyph.data ascent="989" descent="-360" horiz-adv-x="472" vert-adv-y="472"></glyph.data></g><g transform="matrix(.0135,0,0,-0.0135,51.968,0)"><path d="M275 270C275 450 212 609 64 710L45 686C145 604 203 442 203 270S147 -63 45 -147L64 -170C213 -68 275 89 275 270Z" id="g113-42"></path><glyph.data ascent="3473" descent="-2876" horiz-adv-x="346" vert-adv-y="346"></glyph.data></g></svg> with weighted choice values.

Mathematical Problems in Engineering

tab11

Table 11

Table 11: On Interval-Valued Hesitant Fuzzy Soft Sets 