Metric inhomogeneous Diophantine approximation on the field of formal Laurent series
Metric properties for p-adic Oppenheim series expansions
Metric properties of alternating Lüroth series
Metric properties of alternating Oppenheim expansions
Metric properties of Engel series expansions of Laurent series
Metric properties of generalized Cantor products
Metric properties of some special p-adic series expansions
Metric results on a new notion of discrepancy
Metric results on the approximation of zero by linear combinations of independent and of dependent rationals.
Metric theorems on the approximation of zero by a linear combination of polynomials with integral coefficients
Metric theorems on the estimation of integrals by sums
Metric Theorems Related to the Kronecker - Weyl Theorem mod m.
Metrical results on sums of squares and prime values of the integer parts of sequences
Metrical theorems for inhomogeneous Diophantine approximation in positive characteristic
Metrical theorems on fractional parts of real sequences.
Metrische Ergebnisse über den Kotangensalgorithmus
Metrische Kettenbruchprobleme
Metrische Sätze über Oppenheimentwicklungen.
Minimal redundant digit expansions in the gaussian integers
We consider minimal redundant digit expansions in canonical number systems in the gaussian integers. In contrast to the case of rational integers, where the knowledge of the two least significant digits in the “standard” expansion suffices to calculate the least significant digit in a minimal redundant expansion, such a property does not hold in the gaussian numbers : We prove that there exist pairs of numbers whose non-redundant expansions agree arbitrarily well but which have different least significant...
Minimum and maximum order of magnitude of the discrepancy of (nα)