Theodore W. Burkhardt

activity

19942007

most citedOrdinary, extraordinary, and normal surface transitions: extraordinary-normal equivalence and simple explanation of

∣ T - T_{c} ∣^{2 - α}

singularities

98 citations · 193 across the 3 of their papers we have counts for

collaborators

3 papers

cond-mat.stat-mech2007★ 50 cited

Extreme statistics for time series: Distribution of the maximum relative to the initial value

T. W. Burkhardt, G. Gyorgyi, N. R. Moloney +1

The extreme statistics of time signals is studied when the maximum is measured from the initial value. In the case of independent, identically distributed (iid) variables, we class…

cond-mat.stat-mech2001★ 45 cited

Simulation of a semiflexible polymer in a narrow cylindrical pore

D. J. Bicout, T. W. Burkhardt

The probability that a randomly accelerated particle in two dimensions has not yet left a simply connected domain $A$ after a time $t$ decays as $e^{- E_{0} t}$ for long times.…

cond-mat1994★ 98 cited

Ordinary, extraordinary, and normal surface transitions: extraordinary-normal equivalence and simple explanation of $∣ T - T_{c} ∣^{2 - α}$ singularities

Theodore W. Burkhardt, H. W. Diehl

With simple, exact arguments we show that the surface magnetization $m_{1}$ at the extraordinary and normal transitions and the surface energy density $ε_{1}$ at the ordinary, extraord…

Extreme statistics for time series: Distribution of the maximum relative to the initial value

Simulation of a semiflexible polymer in a narrow cylindrical pore

Ordinary, extraordinary, and normal surface transitions: extraordinary-normal equivalence and simple explanation of ∣T−Tc​∣2−α singularities

Ordinary, extraordinary, and normal surface transitions: extraordinary-normal equivalence and simple explanation of $∣ T - T_{c} ∣^{2 - α}$ singularities