Pages that link to "Item:Q953907"
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The following pages link to An extension of a combinatorial fixed point theorem of Shih and Dong (Q953907):
Displaying 15 items.
- A global convergence theorem in Boolean algebra (Q614501) (← links)
- Global convergence for the XOR Boolean networks (Q730661) (← links)
- Negative circuits and sustained oscillations in asynchronous automata networks (Q962004) (← links)
- Positive and negative cycles in Boolean networks (Q1717061) (← links)
- On the conversion of multivalued to Boolean dynamics (Q1735690) (← links)
- A combinatorial analogue of the Jacobian problem in automata networks (Q1775725) (← links)
- From kernels in directed graphs to fixed points and negative cycles in Boolean networks (Q1949117) (← links)
- Complexity of fixed point counting problems in Boolean networks (Q2119407) (← links)
- Local negative circuits and fixed points in non-expansive Boolean networks (Q2275909) (← links)
- Nilpotent dynamics on signed interaction graphs and weak converses of Thomas' rules (Q2322880) (← links)
- Fixed point theorems for Boolean networks expressed in terms of forbidden subnetworks (Q2342676) (← links)
- Generalization of Shih-Dong's combinational fixed point theorem to finite distributive lattices (Q2789185) (← links)
- An application of a discrete fixed point theorem to a game in expansive form (Q2846494) (← links)
- Local Negative Circuits and Cyclic Attractors in Boolean Networks with at most Five Components (Q4631519) (← links)
- Static Analysis of Boolean Networks Based on Interaction Graphs: A Survey (Q5404098) (← links)
