ScholarWorks@Dongguk University: Kim, Dong han

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Kim, Dong han (김동한)

College of Education (Department of Mathematics Education)

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Tel 02-2260-3407
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Sturmian word:5||continued fraction:4||complexity:3||Combinatorics on words:3||Continued fractions:2||Diophantine approximation:2||bary expansion:2||Inhomogeneous Diophantine approximation:2||Formal Laurent series:2||shrinking target property:2||symbolic dynamics:2||Romik system:2||Hausdorff dimension:2||Hausdorff Dimension:1||Hitting time:1||Intermediate convergents:1||KamaeXue complexity:1||Kurzweil type theorem:1||Lshaped billiards:1||Lagrange spectrum:1||Levy constant:1||Low complexity sequences:1||Multifractal Analysis:1||Normal numbers:1||Pisot number:1||Pythagorean triple:1||Randomness criterion:1||RauzyVeech induction:1||Romik's dynamical system:1||Romik’s dynamical system:1||SaintPetersburg Potential:1||arithmetic and algebraic dynamics:1||beta expansion:1||bounded type:1||combinatorics on words:1||continued fractions:1||distribution modulo 1:1||even continued fraction:1||formal Laurent series:1||gap theorems:1||generic point:1||group actions:1||index3 sublattice:1||integer base expansion:1||interval exchange map:1||irrational rotation:1||mechanical word:1||metric inhomogeneous Diophantine approximation:1||metric inhomogeneous diophantine approximation:1||models of financial markets:1||normal number:1||quasiSturmian word:1||recurrence:1||recurrence time:1||translation surface:1||01 law irrational rotation:1||zeroone law:1||Artin map:1||Berggren theorem:1||BruhatTits tree:1||Champernowne number:1||Continued fraction:1||Diophantine approximation on a manifold:1||Diophantine approximation on the circle:1||Diophantine exponents:1||Eventually periodic sequences:1||Farey map:1||Field of formal Laurent series:1||First return time:1||

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