Adelic harmonic oscillator - Dragovich, Branko Int. Ducros, A.. Duren, P.. Bergman Spaces, Mathematical Surveys and Monographs, vol. Everett, C. On some possibilities of generalizing the Lorentz group in the special relativity theory, J. Combinatorial Theory 1 , Edwards, H. Ellis, K. World Scientific. Frame and N. Cohen eds.

Singapore, , pp. Also: e-print. Falconer, K. Fractal Geometry: Mathematical Foundations and Applications Chichester,, third edition of the and edns. On the Minkowski measurability of fractals. Gibbons, G. Euclidean Quantum Gravity Publ. Grebogi, C.. Exterior dimension of fat fractals, Physics Lett.

## Narrow progressions in the primes

Gupta, V. Hambly, B. Random fractal strings: their zeta functions, complex dimensions and spectral asymptotics Haran, M. Monographs New Series, Oxford Univ. Press, Oxford. Hawking, S. Cambridge Univ. Press, Cambridge. He, C. Generalized Minkowski content, spectrum of fractal drums, fractal strings and the Riemann zeta-function Herichi, H..

Riemann zeros and phase transitions via the spectral operator on fractal strings, J. A: Math. Carfi, M. Lapidus, E. Pearse and M.

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Contemporary Mathematics, Vol. Hutchinson, J. Fractals and self-similarity. Indiana Univ. Koblitz, N.. John M. This workshop for Responsible Conduct of … Read more. This forum and roundtable … Read more. You are … Read more. Geometry … Read more.

Campus Box One Brookings Dr. Louis, MO Contact Us. Cancel Clear text. Search Libraries Toggle submenu John M. Mobile Navigation. University Libraries. Libraries John M. By Ruth Lewis on 23 December in Math. About the author. Related next previous. Olin Library Room This forum and roundtable … Read more. Sun concerning primes and quadratic forms Elsholtz, C. Springer International Publishing , p. Counting primes whose sum of digits is prime Harman, G. Primes whose sum of digits is prime and metric number theory Harman, G. On sums of squares of primes II Harman, G.

Diophantine approximation with multiplicative functions Harman, G. Weyl's theorem in the measure theory of numbers Harman, G.

Berkes, I. Heber city: Kendrick Press , p. Numbers with a large prime factor II Harman, G.

Cambridge University Press , p. Prime divisors of quadratic sequences Harman, G. LMS Lecture Notes. Primes with preassigned digits II Harman, G. Some problems of analytic number theory on arithmetic semigroups Harman, G. Watt's mean value theorem and Carmichael numbers Harman, G. Prime-Detecting Sieves Harman, G.

Diophantine approximation with mild divisibility constraints Harman, G. On sums of squares of primes Harman, G.

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Cambridge Phil. Primes with pre-assigned digits Harman, G.

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## Steklov Mathematical Institute

The values of additive forms at prime arguments Harman, G. On the distributional properties of P n Harman, G. On the greatest prime factor of p-1 with effective constants Harman, G. On the number of Carmichael numbers up to x Harman, G. A new mean-value result for Dirichlet L-functions and polynomials Harman, G. The distribution of prime ideals of imaginary quadratic fields Harman, G. The values of ternary quadratic forms at prime arguments Harman, G. Simultaneous Diophantine approximation and asymptotic formulae on manifolds Harman, G.

Metrical theorems on restricted Diophantine approximations to points on a curve Harman, G. Non-linear Diophantine approximation to complex numbers Harman, G. One hundred years of metric number theory Harman, G.