Activated escape over oscillating barriers: The case of many dimensions

Lehmann J, Reimann P, Hanggi P (2003)
PHYSICA STATUS SOLIDI B-BASIC RESEARCH 237(1): 53-71.

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We present a novel path-integral method for the determination of time-dependent and time-averaged reaction rates in multidimensional, periodically driven escape problems at weak thermal noise. The so obtained general expressions are evaluated explicitly for the situation of a sinusoidally driven, damped particle with inertia moving in a metastable, piecewise parabolic potential. A comparison with data from Monte-Carlo simulations yields a very good agreement with our analytic results over a wide parameter range.
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Lehmann J, Reimann P, Hanggi P. Activated escape over oscillating barriers: The case of many dimensions. PHYSICA STATUS SOLIDI B-BASIC RESEARCH. 2003;237(1):53-71.
Lehmann, J., Reimann, P., & Hanggi, P. (2003). Activated escape over oscillating barriers: The case of many dimensions. PHYSICA STATUS SOLIDI B-BASIC RESEARCH, 237(1), 53-71.
Lehmann, J., Reimann, P., and Hanggi, P. (2003). Activated escape over oscillating barriers: The case of many dimensions. PHYSICA STATUS SOLIDI B-BASIC RESEARCH 237, 53-71.
Lehmann, J., Reimann, P., & Hanggi, P., 2003. Activated escape over oscillating barriers: The case of many dimensions. PHYSICA STATUS SOLIDI B-BASIC RESEARCH, 237(1), p 53-71.
J. Lehmann, P. Reimann, and P. Hanggi, “Activated escape over oscillating barriers: The case of many dimensions”, PHYSICA STATUS SOLIDI B-BASIC RESEARCH, vol. 237, 2003, pp. 53-71.
Lehmann, J., Reimann, P., Hanggi, P.: Activated escape over oscillating barriers: The case of many dimensions. PHYSICA STATUS SOLIDI B-BASIC RESEARCH. 237, 53-71 (2003).
Lehmann, J, Reimann, Peter, and Hanggi, P. “Activated escape over oscillating barriers: The case of many dimensions”. PHYSICA STATUS SOLIDI B-BASIC RESEARCH 237.1 (2003): 53-71.
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