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JEONG, HALYUN
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MATH 307 Lecture Notes - Lecture 1: Linear Algebra
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MATH 307 Lecture 2: Lecture 2Jan 8, 2020
A system with two linear equations and two unknowns. So if allan anais e then we have 2 subcases if anbz ambi 0 and. Otherwise no solution if ali azz a
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MATH 307 Lecture Notes - Lecture 3: Institution Of Engineering And Technology, Lp Space
A norm of a vector is a generalization of size of vectors. I length of v i z t 12 55. The lengthof vector is a norm called euclidean norm allnorms have
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MATH 307 Lecture Notes - Lecture 4: Operator Norm, Alt-J, Numerical Stability
Recall thedef ofnorms e x 11 111,11 11x. Itall max hax g o lbydef of 11amop. Generally computing 11all for a general matrix a may not be easy but simpl
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MATH 307 Lecture 6: Lecture 5 Jan 17, 2020 12_01_55 PM
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MATH 307 Lecture Notes - Lecture 7: Interpolation, Vandermonde Matrix
I 2 interpolation suppose we have data points xi yi. Xn yn e. g here xi"s can beinputsof system and yi"s are observations or outputs. We want to findan
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MATH 307 Lecture 8: Lecture 7 Jan 22, 2020 12_06_56 PM
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MATH 307 Lecture Notes - Lecture 9: Kiya, Foreach Loop
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MATH 307 Lecture 10: Lecture 10Jan 27, 2020 12_03_03 PM
Jan. it2020 continuefromlastexample y aix 1bix tax 117 _yi. 121 2 4 ah 132 3102 172 42. I 0 o o o l o a e o. 3x 2 2 i o 3 52 2 i o. 6 2 2 o o w z o o b
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MATH 307 Lecture Notes - Lecture 11: Dn2
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MATH 307 Lecture 12: Lecture 12 Jan 31, 2020 1_56_47 PM
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MATH 307 Lecture Notes - Lecture 13: National Order Of Quebec
Usethisf to solve differentialequations such as function rix i e find f whichis the approx of f f x rtx for a given. These twoequationscanbeobtained fr
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MATH 307 Lecture Notes - Lecture 15: Invertible Matrix
Forany u v wev i utv e u. Iv there exists8 in v s 1 uto u ut l u i v thereexists u eu s t. Forscalars a b e f scalarset vi a u ev. 3 thesetof all mxn m
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MATH 307 Lecture Notes - Lecture 16: Init
E s 2x 12 2 21 1 4 0 es. Yg es 2ep xity 1khz xi1 2 1 titta o. S is a subspace of1133 actually sis a linein. 1 so s fat o it 3 xit. O s f1 ix x er em ap
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MATH 307 Lecture 17: Lecture17 Feb 12, 2020 11_59_09 AM
0 x of solutions sothereis ito s 1 vc i. Vi vz vz arelinearly dependent why rc i c iag. So whenken reduce vc 81 1tokc 8 andcheck it has afreevariable c
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MATH 307 Lecture 18: Lecture18 Feb 14, 2020 12_05_39 PM
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MATH 307 Lecture 22: Lecture22 Feb 24, 2020 12_01_01 PM
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MATH 307 Lecture 23: Lecture23 Feb 28, 2020 12_41_10 AM
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MATH 307 Lecture 24: Lecture24 Feb 28, 2020 12_14_04 PM
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MATH 307 Lecture 25: Lecture25Mar 2, 2020 12_06_58 PM
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MATH 307 Lecture 26: Lecture 26 Mar 4, 2020 12_03_42 PM
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MATH 307 Lecture Notes - Lecture 27: Qi
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MATH 307 Lecture Notes - Lecture 28: Qi
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MATH 307 Lecture Notes - Lecture 29: Ixia, Kiya
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MATH 307 Lecture 30: Lecture30 Mar 13, 2020 12_22_06 PM
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MATH 307 Lecture 31: Lecture 31 Mar 16, 2020 3_51_29 PM
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MATH 307 Lecture Notes - Lecture 32: Joule, Independent And Identically Distributed Random Variables
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MATH 307 Lecture Notes - Lecture 33: Qi, If And Only If
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MATH 307 Lecture 34: Lecture 34 Mar 25, 2020 4_47_52 PM
Con"t chpla de1cai a characteristic polynomial in a degreen cais nxn. 21 find all roots ofph i e pla x az ca tn x xi. Find a basisfor thesolutionspace
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MATH 307 Lecture Notes - Lecture 35: If And Only If, List Of Crash Bandicoot Characters
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MATH 307 Lecture Notes - Lecture 36: If And Only If, Center Of New Industries And Technologies
A square nxn matrixa is called hermitian if a a cie at a. Properties it is symmetric i e at a i. A is hermitian ift cu aw lau w forall v w. Eigenvector
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MATH 307 Lecture Notes - Lecture 37: Diagonalizable Matrix
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MATH 307 Lecture Notes - Lecture 38: Playstation 3
Def xn probabilityof being at nodei after n certain amountof time. Sinceani"s are also probabilities oexni e l and xni 1. Xn11 i xn i pi t xn z piz txn
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MATH 307 Lecture Notes - Lecture 39: Matlab, Google Matrix
Consider the following verysimplified world wide web with 4 websites it h ofoutgoing linksofnodes node 1 2 node 2 3 node3 0 node4 i p o: o. Is do i ide
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MATH 307 Lecture Notes - Lecture 40: Diagonalizable Matrix
Pet thesingularvalues ofaare diagonalentries of e ctheseare turnedout to be all nonnegative. Letabe mxn prop1 aileigenvalues of a a are nonnegative pos
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