Pages that link to "Item:Q4366727"
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The following pages link to Hausdorff measure and linear forms. (Q4366727):
Displaying 22 items.
- Diophantine exponents for mildly restricted approximation (Q1042554) (← links)
- Sets of exact approximation order by rational numbers (Q1411999) (← links)
- Marstrand's theorem revisited: projecting sets of dimension zero (Q1728056) (← links)
- Approximation par des nombres algébriques de degré borné et dimension de Hausdorff. (Approximation by algebraic numbers of bounded degree and the Hausdorff dimension) (Q1864855) (← links)
- An inhomogeneous Jarník theorem (Q1884398) (← links)
- Hausdorff measure of sets of Dirichlet non-improvable affine forms (Q2143654) (← links)
- Metrical theorems on systems of affine forms (Q2182152) (← links)
- Mass transference principle from rectangles to rectangles in Diophantine approximation (Q2235214) (← links)
- Diophantine approximation on rational quadrics (Q2571046) (← links)
- Exact approximation order and well-distributed sets (Q2685689) (← links)
- A mass transference principle for systems of linear forms and its applications (Q3176195) (← links)
- The Hausdorff dimension of systems of linear forms (Q3317180) (← links)
- Hausdorff dimension, lower order and Khintchine's theorem in metric Diophantine approximation. (Q4013264) (← links)
- A problem in non-linear Diophantine approximation (Q4569282) (← links)
- A Hausdorff measure version of the Jarník–Schmidt theorem in Diophantine approximation (Q4575309) (← links)
- DIOPHANTINE APPROXIMATION ON MANIFOLDS AND LOWER BOUNDS FOR HAUSDORFF DIMENSION (Q4604471) (← links)
- ON MULTIPLICATIVELY BADLY APPROXIMABLE NUMBERS (Q4911023) (← links)
- The Mass Transference Principle: Ten years on (Q5239176) (← links)
- Mass transference principle for limsup sets generated by rectangles (Q5360314) (← links)
- A Jarník type theorem for planar curves: everything about the parabola (Q5360325) (← links)
- Measure theoretic laws for limsup sets defined by rectangles (Q6110342) (← links)
- Hausdorff dimension of the Cartesian product of limsup sets in Diophantine approximation (Q6567177) (← links)
