Pages that link to "Item:Q1186082"
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The following pages link to The Euler characteristic is the unique locally determined numerical homotopy invariant of finite complexes (Q1186082):
Displaying 13 items.
- On combinatorial Gauss-Bonnet theorem for general Euclidean simplicial complexes (Q335557) (← links)
- Topological invariance of the combinatorial Euler characteristic of tame spaces (Q643525) (← links)
- A characterization of the angle defect and the Euler characteristic in dimension 2 (Q848853) (← links)
- A property that characterizes Euler characteristic among invariants of combinatorial manifolds (Q990747) (← links)
- The Euler characteristic is the unique locally determined numerical invariant of finite simplicial complexes which assigns the same number to every cone (Q1569850) (← links)
- A note on a local combinatorial formula for the Euler class of a PL spherical fiber bundle (Q2146173) (← links)
- The energy of a simplicial complex (Q2180093) (← links)
- Euler characteristics of finite homotopy colimits (Q2183494) (← links)
- The universal Euler characteristic of \(V\)-manifolds (Q2314183) (← links)
- Gamma spaces and information (Q2422362) (← links)
- Localizable invariants of combinatorial manifolds and Euler characteristic (Q2447682) (← links)
- Euler characteristic formulas for simplicial maps (Q2710562) (← links)
- Functions of finite simplicial complexes that are not locally determined (Q2820214) (← links)