@article {849,
	title = {Determination of shapes and maximums of analyte peaks based on solute mobilitiess in capillary electrophoresis},
	journal = {Analytical Chemistry},
	volume = {76},
	number = {6},
	year = {2004},
	note = {ISI Document Delivery No.: 803IQTimes Cited: 11Cited Reference Count: 28},
	month = {Mar},
	pages = {1708-1714},
	type = {Article},
	abstract = {In capillary electrophoresis, the relative orders of mobilities of analyte, additive, and the complex formed determine the analyte peak shape in a way similar to the way the binding isotherms determine the peak shapes in chromatography. The three mobilities allow six possible orders; each produces a characteristic peak shape in CE. Equations describing the analyte migration in a CE system with the presence of mobility-changing additives can be implemented into computer programs to predict the migration times of the analyte peak maximums, and the predicted migration times agree well with the experimental results.},
	keywords = {DISPERSION, DYNAMIC COMPLEXATION, FLOW, MIGRATION BEHAVIOR, NUMERICAL-SIMULATION, pressure, QUANTITATIVE DESCRIPTION, SEPARATIONS, ZONE-ELECTROPHORESIS},
	isbn = {0003-2700},
	url = {<Go to ISI>://000220225200023},
	author = {Fang, N. and Ting, E. and Chen, D. D. Y.}
}
@article {2869,
	title = {A COMPARISON OF DIFFERENTIAL QUADRATURE METHODS FOR THE SOLUTION OF PARTIAL-DIFFERENTIAL EQUATIONS},
	journal = {Computer Methods in Applied Mechanics and Engineering},
	volume = {104},
	number = {3},
	year = {1993},
	note = {ISI Document Delivery No.: LC132Times Cited: 19Cited Reference Count: 35},
	month = {May},
	pages = {295-316},
	type = {Article},
	abstract = {Discrete ordinate methods for the solution of partial differential equations are examined and compared. A novel approach for the discrete representation of differential operators based on split range polynomial expansions is introduced. The utility of the method is demonstrated for the case of differentiation of functions involving steep gradients. The solution of Burgers{\textquoteright} equation is presented to illustrate the effectiveness of the technique for the solution of nonlinear partial differential equations exhibiting nearly discontinuous solutions. Comparisons arc made with other differential quadrature methods.},
	keywords = {BURGERS-EQUATION, DISCRETE ORDINATE METHOD, FINITE-ELEMENT METHOD, FLOW, IMPLEMENTATION, MECHANICS},
	isbn = {0045-7825},
	url = {<Go to ISI>://A1993LC13200001},
	author = {Mansell, G. and Merryfield, W. and Shizgal, B. and Weinert, U.}
}
