mwang@watmath.UUCP (mwang) (03/30/84)
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_U_N_I_V_E_R_S_I_T_Y _O_F _W_A_T_E_R_L_O_O
_S_E_M_I_N_A_R _A_C_T_I_V_I_T_I_E_S
_N_U_M_E_R_I_C_A_L _A_N_A_L_Y_S_I_S _S_E_M_I_N_A_R
- Thursday, April 5, 1984.
Dr. K. Jackson of the University of Toronto will speak
on ``The Convergence of Variable Order, Variable Step-
Size Integrand Approximation Methods''.
TIME: 3:30 PM
ROOM: MC 6091A
ABSTRACT
It is well known that variable order, variable step-
size multistep methods may diverge if the step-size
and/or order changes are not constrained. Suitable
constraints have been developed for various classes of
multistep methods by several authors. We develop a
theory for a sub class of these methods, the integrand
approximation methods, which leads to an alternate
analysis for this sub class of variable step-size,
variable order methods which includes the Adams and
Enright's second derivative methods.
March 30, 1984