A continuation of MATH 276, this course introduces students to Taylor series for functions from Rn to Rm and higher derivatives of functions from Rn to Rm; inner products, critical points and their classification; constrained optimization through Lagrange multipliers; and integration via differential forms leading to Stokes' Theorem. Weekly hours: 3 Lecture hours and 1.5 Practicum/Lab hoursPrerequisite(s): MATH 276.3
A continuation of MATH 276, this course introduces students to Taylor series for functions from Rn to Rm and higher derivatives of functions from Rn to Rm; inner products, critical points and their classification; constrained optimization through Lagrange multipliers; and integration via differential forms leading to Stokes' Theorem. Weekly hours: 3 Lecture hours and 1.5 Practicum/Lab hoursPrerequisite(s): MATH 276.3