CitedEvidence
User Settings

Factorization of Operator-valued Transfer Functions

Lev Sakhnovich-1999-01-01-Birkhäuser Basel eBooks
4

TL;DRAbstract

Consider a dynamical system of the form 0.1 $$ \frac{{dx}}{{dt}} = Ax + I{I_1}v,y = {\Gamma _2}^*x + {v_1}$$ where v(t) and y(t) are functions taking values in a Hilbert space $$\mathfrak{G}$$ , and x(t) is a function taking values in a Hilbert space $$\mathfrak{H}$$ .

Chat with Paper

AI Agents for this Paper

Consider a dynamical system of the form 0.1 $$ \frac{{dx}}{{dt}} = Ax + I{I_1}v,y = {\Gamma _2}^*x + {v_1}$$ where v(t) and y(t) are functions taking values in a Hilbert space $$\mathfrak{G}$$ , and x(t) is a function taking values in a Hilbert space $$\mathfrak{H}$$ .

Keywords

Hilbert spaceFactorizationOperator (biology)MathematicsWeierstrass factorization theoremSpace (punctuation)Function (biology)Pure mathematics

Chat

Click to start Chat