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Highlights from
Mult&T

• creditos()
• multitool(varargin) MULTITOOL MULTI Design Tool
• questimp(varargin)
• [A B C D T]=hoform(Gt,W) HOFORM Finds the Ho canonical form of a LTI MIMO SYS model.
• [A B C D]=gauthierform(P,Q) GAUTHIERFORM Gauthier minimal algoritm of a MPF model.
• [A B C D]=gilbertform(Gt) GILBERTFORM Finds the Gilbert form of a LTI MIMO SYS model.
• [A B C D]=lcfform(Gt) LCFFORM Finds the minimal realization by method fraction left coprime.
• [A B C D]=lmpf2ss(D1,N) LMPF2SS Finds the realization by method fraction coprime of a LTI
• [A B C D]=minhoform(sys) MINHOFORM Finds the Minimal realization by method Ho.
• [A B C D]=rcfform(Gt) RCFFORM Finds the minimal realization by method right fraction coprime.
• [A B C D]=rmpf2ss(D1,N) RMPF2SS Find the realization by method fraction coprime of a MPF.
• [A B C D]=silvermanform(Gt) SILVERMANFORM Finds the minimal realization by method Silverman.
• [A B C D]=state(op) STATE state 45 examples in space-state.
• [A B C D]=wolovichform(Gt) WOLOVICHFORM Realization by method Wolovich of a LTI MIMO SYS model.
• [A B C P]=cx2rJ(A,B,C) CX2RJ Complex to real Jordan format.
• [Aj,Bj,Cj,Dj]=exjordanform(Gt... EXJORDANFORM Finds the extended Jordan form of a LTI MIMO SYS model.
• [Aj,Bj,Cj,Dj]=jordanform(Gt) JORDANFORM Finds the Jordan form of a LTI MIMO SYS model.
• [D N]=mtf2lcf(G) MTF2LCF Matrix Transfer Function to Left Coprime Fraction.
• [D N]=mtf2lmpf(Gt) MTF2LMPF Matrix Transfer Function to Left Matrix Fraction Description.
• [D N]=mtf2rcf(G) MTF2RCF Matrix Transfer Function to Right Coprime Fraction.
• [D N]=mtf2rmpf(Gt) MTF2RMPF Matrix Transfer Function to Right Matrix Polynomial Fraction.
• [Dhc Dlc]=uplowM(D) UPLOWM Find the matrices with the hight and low coeficients.
• [G]=ss2mtf(A,B,C,D) SS2MTF Convert state-space filter parameters to Matrix Transfer Function.
• [Gsp Ginf]=mtfsp(G) MTFSP Strictly Proper Matrix Transfer Function.
• [Gt]=lcf2mtf(D,N,Ginf) LCF2MTF Left Coprime Fraction to Matrix Transfer Function.
• [Gt]=mtf(op)
• [Gt]=rcf2mtf(D,N,Ginf) RCF2MTF Right Coprime Fraction to Matrix Transfer Function.
• [M]=normcell(M,op) NORMCELL Normalize cell.
• [P Q]=lmpf(op) LMPF 23 Examples in Left MPF Format cell.
• [P Q]=ss2lmpf(sys) SS2LMPF State-space to Left Matrix Polynomial Fraction.
• [P Q]=ss2rmpf(sys) SS2RMPF State-space to Right Matrix Polynomial Fraction.
• [Pm Qm]=mpfred(P,Q) MPFRED Finds the minimal reduction of MPF.
• [S dep lidep]=mSilvester(D,N,... MSILVESTER Find the Matrix Silvester.
• [ar br cr dr]=minjordanform(s... MINJORDANFORM Finds the Minimal realization by method irreducible Jordan.
• [i pnc]=islmpfc(P,Q) ISLMPFC Determine if the left MPF is controlable.
• [i pnc]=isrmpfo(P,Q) ISRMPFO Determine if the Right MPF is observable.
• [polo n ni]=polindex(Aj) POLINDEX Finds the index of Polynomial characteristic and the minimal.
• [rp k]=mresidue(Gt) MRESIDUE Partial fraction expansion of Matrix Transfer Function.
• [v Q Af Bf Cf]=canonform(A,B,... CANONFORM Find a observability and controlability canonical form.
• [varargout]=cell2sym(varargin... CELL2SYM Cell format to sym format in operator differential.
• [varargout]=cellround(varargi... CELLROUND Round to nearest integer in each cell.
• [varargout]=sym2cell(varargin... SYM2CELL Sym matrix polynomial format to cell format.
• creditos_1(action)
• datagrid_cb(action)
• i=iscolred(M) ISCOLRED Determine if the MPF is column reduced.
• i=isrowred(M) ISROWRED Determine is the MPF is row reduced.
• k=coXm(A,B,C) COXM Check the observability and controlability for mode.
• mytimer(obj, event, op)
• n=mindeg(sys) MINDEG Degree minimal of LTI MIMO SYS model.
• polezero(sys) POLEZERO Pole and zeros of LTI MIMO SYS model.
• rga(a,b,c,d,w)
• smform(a,b,c,d) SMFORM Finds the Smith-McMillan form of a LTI MIMO SYS model**.
• ss2sym(a,b,c,d) SS2SYM State Space to Symbolic Transfer Function conversion**.
• sym2tf(g) SYM2TF Symbolic Transfer Function to Numerical Transfer Function**.
• tf2sym(G) TF2SYM Numerical Transfer Function to Symbolic Transfer Function**.
• v=findv(M,op) FINDV Find the blocks in matrix Jordan or the indices of MPF.
• Contents.m
• report.html
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