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) N |. r$ E1 b! U6 d) F: T) @• introduction to Matlab,
% |/ W* s# \+ i6 B3 K' T• linear equations,. R; p; }) `$ }* u6 f2 Q
• interpolation,
c4 Z$ B. Y0 F* X• zero and roots,
. {5 b9 w& ]; S) k% y2 P f* q• least squares,
" p- a! N( Y, j3 X0 S5 x7 b/ m• quadrature,
3 n t) B; G& S8 Z) n% o" y3 s, y• ordinary difffferential equations,
8 u! T; ]7 Y9 ?• random numbers,9 q A! |! C6 ?3 Q$ e& K
• Fourier analysis,
: |# k# q; @, J2 n6 s• eigenvalues and singular values,6 H) l5 f+ A% L. `6 c! ?
• partial difffferential equations. ' Y, z1 {" M# m9 {# h0 X
# @' `& m( v* N( t* X; j
. {2 p8 ^" E' O
+ [2 d z$ F: R4 L, f
( ^8 F( H2 V$ K( }: M; U, `' @! [! C) {* T. _3 |
4 [' G$ f* H! P" A& z) V4 Q& _
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