Topology Meets Number Theory

Cites Work

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On the irrationality measure of certain numbers
Leonhard Euler's use and understanding of mathematical transcendence
Irrationality exponent, Hausdorff dimension and effectivization
On the irrationality measures of certain numbers. II
The Riemann hypothesis. A resource for the afficionado and virtuoso alike
On a problem of K. Mahler: Diophantine approximation and Cantor sets
Diophantine approximation and Cantor sets
Intersecting random translates of invariant Cantor sets
Une remarque sur les $G_ \delta$-denses
A contribution to the metric theory of Diophantine approximations
Some existence results on Cantor sets
Hausdorff dimension, analytic sets and transcendence.
On the structure of the intersection of two middle third Cantor sets
On the irrationality exponent of the regular paperfolding numbers
Liouville numbers and Schanuel's conjecture
An explicit family of $U_m$-numbers
Sets of fractional dimensions. IV: On rational approximation to real numbers.
Representations of real numbers as sums and products of Liouville numbers
The infinite-dimensional topology of function spaces
On a problem posed by Mahler
The irrationality exponents of computable numbers
Some Remarks and Problems in Number Theory Related to the Work of Euler
Algebraic and transcendental solutions of some exponential equations
Some suggestions for further research
Two definitions of fractional dimension
A note on rational approximation
One point intersections of middle-α Cantor sets
Random intersections of thick Cantor sets
The Borel Classes of Mahler's A, S, T, and U Numbers
Abstract Algebra and Famous Impossibilities
Irrationality and Transcendence in Number Theory
Irrationality measure of the number $\frac{\pi}{\sqrt{3}}$
Unique expansions and intersections of Cantor sets
Subfields of R with arbitrary Hausdorff dimension
Diophantine Approximation and Hausdorff Dimension
The Measure of Product and Cylinder Sets
On the transcendence of some powers related to $U$-numbers
The structure of compact groups. A primer for the student. A handbook for the expert
SIN, COS, EXP AND LOG OF LIOUVILLE NUMBERS

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