SOLUTION OF HEAT CONDUCTION PROBLEMS BY PROBABILITY METHODS

[1] BECKENBACH EF, 1956, MODERN MATHEMATIC ED

[2] BROWN GM, 1956, MODERN MATHEMATICS E

[3] Stochastic problems in physics and astronomy [J]. REVIEWS OF MODERN PHYSICS, 1943, 15 (01) : 0001 - 0089

[4] Partial differential equations of mathematical physics [J]. MATHEMATISCHE ANNALEN, 1928, 100 : 32 - 74

[5] CURTISS JH, 1950, 1949 P SEM SCI COMP, P87

[6] MONTE-CARLO SOLUTIONS OF BOUNDARY VALUE PROBLEMS INVOLVING THE DIFFERENCE ANALOGUE OF DELTA-2U-DIVIDED-BY-DELTA-X2+ DELTA-2U-DIVIDED-BY-DELTA-Y2+K.DELTA-U-DIVIDED-BY-Y.DELTA-Y=0 [J]. JOURNAL OF THE ACM, 1959, 6 (02) : 204 - 218

[7] FELLER W, 1964, INTRODUCTION PROBABI, V1

[8] HAJISHEIKH A, 1966, T ASME, V88, P331

[9] HAJISHEIKH A, 1965, THESIS U MINNESOTA

[10] Hammersley J. M., 1979, MONTE CARLO METHODS

[1] BECKENBACH EF, 1956, MODERN MATHEMATIC ED

[2] BROWN GM, 1956, MODERN MATHEMATICS E

[3] Stochastic problems in physics and astronomy [J]. REVIEWS OF MODERN PHYSICS, 1943, 15 (01) : 0001 - 0089

[4] Partial differential equations of mathematical physics [J]. MATHEMATISCHE ANNALEN, 1928, 100 : 32 - 74

[5] CURTISS JH, 1950, 1949 P SEM SCI COMP, P87

[6] MONTE-CARLO SOLUTIONS OF BOUNDARY VALUE PROBLEMS INVOLVING THE DIFFERENCE ANALOGUE OF DELTA-2U-DIVIDED-BY-DELTA-X2+ DELTA-2U-DIVIDED-BY-DELTA-Y2+K.DELTA-U-DIVIDED-BY-Y.DELTA-Y=0 [J]. JOURNAL OF THE ACM, 1959, 6 (02) : 204 - 218

[7] FELLER W, 1964, INTRODUCTION PROBABI, V1

[8] HAJISHEIKH A, 1966, T ASME, V88, P331

[9] HAJISHEIKH A, 1965, THESIS U MINNESOTA

[10] Hammersley J. M., 1979, MONTE CARLO METHODS