5 problems

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Teissier's topological invariance conjecture for the Łojasiewicz exponent
Teissier's conjecture. The Łojasiewicz exponent $\mathcal{L}_0(F)$ may be a topological invariant of the singularity $X$ .
Conjecturerefutedlojasiewicz-exponent singularity-theory topological-invariantsarXiv posted 2 days ago
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Combinatorial triangulation conjecture for the Łojasiewicz exponent
Combinatorial triangulation conjecture.
Conjectureopenlojasiewicz-exponent newton-polyhedra singularity-theoryarXiv posted 2 days ago
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Triangulation-dependent conjecture for the Łojasiewicz exponent
Triangulation-dependent Łojasiewicz conjecture. Then
Conjectureopenlojasiewicz-exponent newton-polyhedra singularity-theoryarXiv posted 2 days ago
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Brzostowski–Krasiński–Oleksik conjecture on the Łojasiewicz exponent
Brzostowski–Krasiński–Oleksik conjecture. If $\Gamma(f)$ contains a nonexceptional facet, then
Conjectureopenlojasiewicz-exponent newton-polyhedra singularity-theoryarXiv posted 2 days ago
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Teissier's conjecture on constancy of the Łojasiewicz exponent
Let $f$ be an isolated hypersurface singularity and consider a deformation of $f$ that is $\mu$ -constant, meaning that the Milnor number $\mu$ remains constant throughout the defor…
Conjectureopendeformations lojasiewicz-exponent singularity-theoryarXiv posted 2 days ago

Teissier's topological invariance conjecture for the Łojasiewicz exponent