金沢大学総合メディア基盤センターWe study step bunching on a vicinal face in solution growth. Assuming that steps are straight, we consider a twodimensional diffusion filed to represent a solution and a one-dimensional vicinal face. The steps are expressed as dots in the vicinal face. Taking account of a flow in a solution, we numerically solve the diffusion equation and the Navier-Stokes equation in the solution, and determine step velocities. If a flow in a solution is absent or is in the step-up direction, a vicinal face is stable. When the flow is in the step-down direction, the vicinal face is unstable and step bunching occurs. In the initial stage, small bunches are formed. Then, owing to the coalescence of small bunches, large bunches are formed. © 2...
Summary We present a novel multi-scale model of the growth of a vicinal crystal surface from a super...
金沢大学総合メディア基盤センターWith taking account of alternation of kinetic coefficients, we study the possibility...
金沢大学総合メディア基盤センターWe theoretically study step wandering and step bunching induced by the drift of adat...
We study step bunching on a vicinal face in solution growth. Assuming that steps are straight, we co...
We study the formation of step bunches induced by flow in solution during growth. In our previous st...
金沢大学総合メディア基盤センターBy carrying out Monte Carlo simulations, we study step bunching induced by flow in s...
金沢大学総合メディア基盤センターBy carrying out Monte Carlo simulations, we study step bunching during solution grow...
金沢大学総合メディア基盤センターBy carrying out Monte Carlo simulation, we study step instabilities during crystal g...
Considering growth of a vicinal face from solution, by carrying out Monte Carlo simulation, we study...
Some general unresolved problems of crystal growth from solution are briefly mentioned in Secs 1 and...
金沢大学総合メディア基盤センター We study the effect of step permeability on step instabilities on a growing vicinal...
We study the effect of step permeability on step instabilities on a growing vicinal face. When alter...
金沢大学総合メディア基盤センターBy taking account of the alternation of structural parameters, we study bunching of ...
金沢大学総合メディア基盤センターOn a Si(001) vicinal face, where the direction of fast surface diffusion alternates ...
We carry out Monte Carlo simulations and study the dependence of the behaviors of steps on impuritie...
Summary We present a novel multi-scale model of the growth of a vicinal crystal surface from a super...
金沢大学総合メディア基盤センターWith taking account of alternation of kinetic coefficients, we study the possibility...
金沢大学総合メディア基盤センターWe theoretically study step wandering and step bunching induced by the drift of adat...
We study step bunching on a vicinal face in solution growth. Assuming that steps are straight, we co...
We study the formation of step bunches induced by flow in solution during growth. In our previous st...
金沢大学総合メディア基盤センターBy carrying out Monte Carlo simulations, we study step bunching induced by flow in s...
金沢大学総合メディア基盤センターBy carrying out Monte Carlo simulations, we study step bunching during solution grow...
金沢大学総合メディア基盤センターBy carrying out Monte Carlo simulation, we study step instabilities during crystal g...
Considering growth of a vicinal face from solution, by carrying out Monte Carlo simulation, we study...
Some general unresolved problems of crystal growth from solution are briefly mentioned in Secs 1 and...
金沢大学総合メディア基盤センター We study the effect of step permeability on step instabilities on a growing vicinal...
We study the effect of step permeability on step instabilities on a growing vicinal face. When alter...
金沢大学総合メディア基盤センターBy taking account of the alternation of structural parameters, we study bunching of ...
金沢大学総合メディア基盤センターOn a Si(001) vicinal face, where the direction of fast surface diffusion alternates ...
We carry out Monte Carlo simulations and study the dependence of the behaviors of steps on impuritie...
Summary We present a novel multi-scale model of the growth of a vicinal crystal surface from a super...
金沢大学総合メディア基盤センターWith taking account of alternation of kinetic coefficients, we study the possibility...
金沢大学総合メディア基盤センターWe theoretically study step wandering and step bunching induced by the drift of adat...