0 g( }, H; c/ N1 a1 i1 F. |4 ^- Y# W9 K4 [: {
Class22 2 d4 U7 w$ d# S' ^- ]$ a' ?Sec. 2.10 Applications of DCT7 p! B' Q% a' r: _ X5 O# x2 K
; G8 t$ x5 \7 [/ u# } 5 t1 X0 X; B: ]9 ~0 {# I& RClass23-24; a$ k" Y7 R9 i2 q! n2 `
Sec 2.11 (Proper) Riemann integral " f2 `( N. v$ L: ~/ G8 D8 k- r 2 p" S$ M( G6 o z! ~8 t4 i% J+ M. `4 P$ l# G N
Class25 , K! A+ P [5 w; q8 i+ V s } . |# E" \9 B$ D! s- q+ h" Q$ F( Z& v3 o2 k8 e6 K. ~' b! H
Class26' P! h! L# R8 _7 E. g Q- p" z
Sec. 2.13. Lebesgue decomposition9 s* I( v# F; q& h
/ u/ I) o6 f8 C7 _
6 L3 } w- D: `0 S( m6 eClass270 n! J* B' D6 s
Sec. 2.13. Lebesgue decomposition " }9 i2 s5 a9 i1 k1 G% D8 [1 @& V+ u# p. r
, a4 ^. V. x! R8 j
Class28 9 k& i% F) V V- tSec. 2.14 Fundamental Thm of Calculus on: T# U6 e( b' G
1 j5 L n' l- \4 P
L5 G7 R" c8 p! xClass292 b4 U5 O# U! f {+ C% S
* U$ G8 I/ D P7 k# _7 ^6 K - a$ D7 {, `/ V$ J3 X1 s7 VClass301 Z# V1 ]1 r# Z6 j6 e! O, a
. d+ H# {0 g. J# |
) N! {' I m9 r4 H& Q- ~
Class316 k/ }8 q$ Y3 K9 K! n& J
. T7 s7 K" K/ N; m! Q% w
3 T4 o3 ^0 C' f5 B) C0 Q- y. FClass32 / M7 u! b8 A" D) ]) Q1 G8 p5 d& |7 _
2 D2 y" Z2 l3 b- CClass33 " G; }& w/ e$ H% w第三章 Metric spaces ' z: E, _9 n8 M7 s TSec. 3.1 Topological spaces & metric spaces * L' n* T; \( y0 N. s% Q4 b8 p6 \) C. g6 q) m9 y+ Y' `
, d' g: j8 K O3 X! t7 [1 uClass34 6 O. U" u% P* O! [! c! W, v# d & l# g! g( g) y ( H. k! O/ u k/ RClass35 ) t" f$ z1 a2 x. v7 s- f: u; W9 L" A# |
# r% u- \1 A( B, t \
Class36) b+ W2 p2 k7 b) j6 H+ G' N
9 O' d7 Z- T# p2 Y9 H
7 m1 n, t x- e: OClass37 " o: L2 X+ g) |6 P, c. D, C - Q! e$ j& ]4 C7 q8 N4 k : h/ r, Q; e8 d2 o5 S. JClass38 # Q! A! ~, A7 g " o- X% ~7 Q/ n7 t) l& F5 U$ M6 t; ^+ S. ?" Y6 t" b0 _
Class39 3 D3 ~( ^ e8 D& g% m1 N! f4 v3 s. g& d% M: u
1 Z k5 i& f$ C! v2 `* L+ _5 yClass40 7 a! y; l$ e O; ^8 [% f , ]0 C: n: D2 H' {6 p" x3 D . c8 _/ r9 \ Q" ZClass41 : H/ h; O, A# a3 \Sec.3.7 Stone-Weierstiass Thm.; a. P, `- M' |& Q+ r2 l
- i" U+ _0 s* o, {+ j
5 a% H' b6 E5 h$ s: [+ I5 n1 [Class42 3 }# J _% q$ [3 C- E0 e+ h' V7 I, l; L
5 o1 [8 ]% e8 m' L4 [1 ?
Class43 7 ?) e& i( X5 e3 ~. y6 x " A" f1 D# J: P# l; }' z" }0 O( C# P; [# j9 F" C; O! q A" }' d5 [# Z
Class440 ~" ]' {- q! l5 B& L$ D$ V6 d
第四章 Banach spaces , G6 p, P* f, p 0 w% o* o4 s" j& u2 f n( v0 r* U: ?' m6 c2 A+ a. r* r* m3 l) x
Class45-46 3 l) L: f1 u" F g+ U8 I2 i) X; LSec. 4.4 Linear Transformations , B2 n# z }3 x+ j0 f2 a, x( M' R- C% x- u2 B/ H8 t: w" m
) e& T7 p2 G$ X9 N; j) j% \% n' B1 {Class478 [# T, F9 a$ |6 N
sec. 4.5 Principle of uniform bddness (Banach- Steinhaus Thm) + E1 @/ s; o% E; t- I7 O: b* y8 o; O9 Z8 u/ `! l |
* R6 g+ o+ i- x: P. o; ~: iClass48) J- Z: W J* X+ s' v( _/ w Z
! f4 N5 c$ y! b2 A& c+ @
; b7 c& g- A6 L2 O" WClass49 , O, F1 t9 E- @/ s8 O7 J. e. S ?( ~$ z1 a( t3 d$ @# r: c
7 Y% [5 v* O! e/ z8 j3 W, |
Class50 4 d/ ^' }3 _1 j3 u5 b! V" Z! q/ t4 m
+ s6 H, ^& ^3 g: v! M9 GClass51 无+ }/ q' |6 r- J6 Z9 c
$ M5 z# Z, z! A3 O' W9 Q& W
' d c/ {" X5 ?Class524 C& B1 N \' B, m, q c
" D7 `& n6 G( Q" u- y& L' s% i& _
4 [3 {% C3 [$ G1 ~8 {/ Q1 _& ?Class53+ r1 }* r. R, z& w; I