| PREFACE |
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| TWO SPECIAL SURVEY PAPERS (based on their survey lectures at SAP) |
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1 | (82) |
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R.F. Bass (Univ. Washington at Seattle) |
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Diffusions on the Sierpinski carpet |
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1 | (34) |
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Time evolution of Levy processes |
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35 | (48) |
| CONTRIBUTED PAPERS |
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83 | (268) |
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N.H. Bingham (Univ. London) |
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A. Inoue (Hokkaido Univ.) |
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An Abel-Tauber theorem for Hankel transforms |
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83 | (8) |
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T.S. Chew (National Univ. Sigapore) |
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P.Y. Lee (Nangyang Tech. Univ.) |
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A Riemann type definition of the Wiener integral |
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91 | (6) |
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A.H. Dooley (Univ. New South Wales) |
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Recent results on G-measures |
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97 | (4) |
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A.H. Dooley (Univ. New South Wales) |
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A.H. Fan (Univ. Cergy-Pontoise) |
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Chains of Markovian projections and (G,T)-measures |
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101 | (16) |
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A.H. Fan (Univ. Cergy-Pontoise) |
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Gibbs measures and some related topics |
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117 | (12) |
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C.D. Fuh (Academia Sinica at Taipei) |
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Large deviation probabilities in the strong law of large numbers for Markov additive processes |
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129 | (14) |
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M. Fukushima (Osaka Univ.) |
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Distorted Brownian motions and B V functions |
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143 | (8) |
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Riesz-Raikov sums and irrational rotations |
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151 | (8) |
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Super Brownian Motion on the Sierpinski gasket with point catalytic medium |
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159 | (8) |
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Level set representation for Gibbs states and magnetic field processes |
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167 | (10) |
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B. Jefferies (Univ. New South Wales) |
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The Feynman-Kac formula in the operator setting |
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177 | (10) |
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J.P. Kahane (Univ. Paris-Sud) |
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A few generic properties for Fourier and Taylor series |
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187 | (10) |
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Y. Kasahara (Ochanomizu Univ.) |
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N. Kosugi (Ochanomizu Univ.) |
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A limit theorem for occupation times of Gaussian processes |
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197 | (12) |
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J.H. Kim (Pusan National Univ.) |
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On continuous additive functionals of zero energy |
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209 | (10) |
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The exact modulus of continuity for Gaussian processes taking values of a finite dimensional normed space |
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219 | (14) |
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H. Mizumachi (Kumamoto Univ.) |
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Absolute continuity of a two-valued random translation of a Gaussian sequence |
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233 | (14) |
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Y. Sato (Aichi Inst. Tech.) |
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On stationary processes associated with a class of self-similar symmetric stable processes |
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247 | (10) |
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S.T. Shaw (National Central Univ.) |
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Asymptotic behaviour of cosine operator sequences |
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257 | (8) |
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N.R. Shieh (National Taiwan Univ.) |
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A growth condition for Brownian intersection points |
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265 | (8) |
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I. Shigekawa (Kyoto Univ.) |
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The Meyer inequality for the Ornstein-Uhlenbeck operator in L(1) and probabilistic proof of Stein's L(p) multiplier theorem |
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273 | (16) |
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S. Watanabe (Kyoto Univ.) |
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Branching diffusions (superdiffusions) and random snakes |
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289 | (16) |
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Stability theorems for one-dimensional diffusions with jumps |
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305 | (6) |
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Fractal measures of the sets associated to Gaussian random fields |
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311 | (14) |
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M. Yamazato (Univ. the Ryukyus) |
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Hitting time distributions of 1-dimensional generalized diffusions |
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325 | (14) |
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Exponential convergence to equilibrium of finite volume Glauber dynamics near the border of the one phase region |
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339 | (12) |
| APPENDIX Program of SAP'96 |
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