Pages that link to "Item:Q252621"

The following pages link to A characterization of von Neumann rings in terms of linear systems (Q252621):

Displaying 9 items.

• Rosenbrock's theorem for systems over von Neumann regular rings (Q492767) (← links)
• Cyclic accessibility of reachable states characterizes von Neumann regular rings (Q989059) (← links)
• Feedback equivalence of convolutional codes over finite rings (Q1698469) (← links)
• Feedback classification of linear systems over von Neumann regular rings (Q1940334) (← links)
• A matrix based list decoding algorithm for linear codes over integer residue rings (Q2229499) (← links)
• Assignable polynomials to linear systems over von Neumann regular rings (Q2259266) (← links)
• Partitions, Diophantine equations, and control systems (Q2420414) (← links)
• State representations of convolutional codes over a finite ring (Q2668065) (← links)
• On the existence of non-catastrophic \(p\)-encoders of \((2, 1)\) convolutional codes over \(\mathbb{Z}_{p^2}\) (Q6580113) (← links)