Handbook of Mathematics for Engineers and ScientistsCovering the main fields of mathematics, this handbook focuses on the methods used for obtaining solutions of various classes of mathematical equations that underlie the mathematical modeling of numerous phenomena and processes in science and technology. The authors describe formulas, methods, equations, and solutions that are frequently used in scientific and engineering applications and present classical as well as newer solution methods for various mathematical equations. The book supplies numerous examples, graphs, figures, and diagrams and contains many results in tabular form, including finite sums and series and exact solutions of differential, integral, and functional equations. |
Contents
CXI | 801 |
CXIV | 810 |
CXV | 824 |
CXVI | 829 |
CXVII | 856 |
CXVIII | 871 |
CXIX | 873 |
CXX | 885 |
| 19 | |
| 24 | |
| 30 | |
| 34 | |
| 39 | |
| 42 | |
| 43 | |
XX | 59 |
XXI | 70 |
XXII | 75 |
XXIII | 77 |
XXIV | 84 |
XXV | 89 |
XXVI | 97 |
XXVII | 113 |
XXVIII | 124 |
XXIX | 143 |
XXX | 153 |
XXXI | 155 |
XXXIV | 167 |
XXXV | 187 |
XXXVI | 192 |
XXXVII | 197 |
XXXVIII | 204 |
XXXIX | 213 |
XL | 225 |
XLI | 233 |
XLII | 235 |
XLIII | 250 |
XLIV | 263 |
XLV | 272 |
XLVI | 273 |
XLVII | 286 |
XLVIII | 317 |
XLIX | 329 |
L | 335 |
LI | 337 |
LIV | 348 |
LV | 350 |
LVI | 357 |
LVII | 363 |
LVIII | 366 |
LIX | 367 |
LX | 386 |
LXI | 397 |
LXII | 399 |
LXIII | 419 |
LXIV | 433 |
LXV | 435 |
LXVI | 436 |
LXVII | 441 |
LXVIII | 443 |
LXIX | 446 |
LXX | 451 |
LXXI | 453 |
LXXII | 472 |
LXXIII | 488 |
LXXIV | 514 |
LXXV | 524 |
LXXVI | 528 |
LXXVII | 542 |
LXXVIII | 550 |
LXXIX | 553 |
LXXX | 570 |
LXXXI | 584 |
LXXXII | 585 |
LXXXIII | 590 |
LXXXIV | 594 |
LXXXV | 602 |
LXXXVI | 611 |
LXXXVII | 615 |
LXXXVIII | 618 |
LXXXIX | 623 |
XC | 631 |
XCI | 634 |
XCII | 639 |
XCIII | 646 |
XCIV | 649 |
XCV | 650 |
XCVI | 653 |
XCVII | 655 |
XCVIII | 667 |
XCIX | 678 |
C | 681 |
CI | 697 |
CII | 708 |
CIII | 716 |
CIV | 732 |
CV | 737 |
CVI | 748 |
CVII | 755 |
CVIII | 766 |
CIX | 770 |
CX | 798 |
CXXII | 907 |
CXXIII | 918 |
CXXV | 922 |
CXXVI | 935 |
CXXVII | 937 |
CXXVIII | 939 |
CXXIX | 941 |
CXXX | 943 |
CXXXI | 946 |
CXXXII | 947 |
CXXXIII | 953 |
CXXXIV | 955 |
CXXXV | 956 |
CXXXVI | 960 |
CXXXVII | 962 |
CXXXVIII | 967 |
CXXXIX | 969 |
CXL | 972 |
CXLI | 978 |
CXLII | 980 |
CXLIII | 982 |
CXLIV | 988 |
CXLV | 990 |
CXLVI | 991 |
CXLVII | 1012 |
CXLVIII | 1028 |
CXLIX | 1031 |
CLI | 1039 |
CLII | 1068 |
CLIII | 1071 |
CLIV | 1079 |
CLV | 1081 |
CLVI | 1088 |
CLVII | 1094 |
CLVIII | 1109 |
CLIX | 1111 |
CLX | 1113 |
CLXI | 1118 |
CLXII | 1127 |
CLXIII | 1129 |
CLXVI | 1147 |
CLXVII | 1155 |
CLXVIII | 1157 |
CLXIX | 1164 |
CLXX | 1177 |
CLXXI | 1182 |
CLXXII | 1187 |
CLXXIII | 1190 |
CLXXIV | 1194 |
CLXXV | 1195 |
CLXXVI | 1198 |
CLXXVII | 1205 |
CLXXVIII | 1207 |
CLXXIX | 1212 |
CLXXX | 1223 |
CLXXXI | 1228 |
CLXXXII | 1229 |
CLXXXIV | 1237 |
CLXXXV | 1239 |
CLXXXVI | 1244 |
CLXXXVII | 1246 |
CLXXXVIII | 1247 |
CXC | 1252 |
CXCI | 1258 |
CXCII | 1265 |
CXCIII | 1267 |
CXCIV | 1278 |
CXCV | 1284 |
CXCVI | 1294 |
CXCVII | 1299 |
CXCVIII | 1301 |
CXCIX | 1312 |
CC | 1318 |
CCI | 1324 |
CCII | 1327 |
CCIII | 1335 |
CCIV | 1337 |
CCVI | 1341 |
CCVII | 1343 |
CCVIII | 1374 |
CCIX | 1382 |
CCX | 1385 |
CCXI | 1391 |
CCXII | 1396 |
CCXIII | 1401 |
CCXIV | 1406 |
CCXV | 1409 |
CCXVI | 1428 |
CCXVII | 1438 |
CCXVIII | 1450 |
CCXIX | 1451 |
| 1453 | |
Other editions - View all
Handbook of Mathematics for Engineers and Scientists Andrei D. Polyanin,Alexander V. Manzhirov Limited preview - 2006 |
Handbook of Mathematics for Engineers and Scientists Andrei D. Polyanin,Alexander V. Manzhirov No preview available - 2006 |
Common terms and phrases
A₁ algebraic angle arbitrary constants arbitrary function asymptotic axes axis boundary conditions boundary value problem C₁ called Cartesian coordinate system Cauchy problem coefficients Consider convergent corresponding curve defined denoted derivatives determined difference equation domain eigenvalues exact solutions Example finite first-order formula Fourier function f(x functional equation given Green's function heat equation homogeneous hyperbolic improper integral independent variables initial conditions integral equation interval inverse kernel Laplace transform linear equation matrix method nonhomogeneous obtain ordinary differential equation parabolic Paragraph parameter partial differential equation particular solution plane polynomial quadratic relation Remark respect right-hand side roots satisfies second-order solution of equation solving space straight line Subsection Substituting surface tangent THEOREM vector zero δω θω θω θω ди ду дх Эх


