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三河 寛

Mikawa, Hiroshi

数理物質系 , 講師
Institute of Pure and Applied Sciences , Assistant Professor

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  1. 1. SUMS OF FIVE CUBES OF PRIMES Hiroshi Mikawa; Temenoujka Peneva
      STUDIA SCIENTIARUM MATHEMATICARUM HUNGARICA 46: 345 (2009) Semantic Scholar
  2. 2. A variant of the Bombieri-Vinogradov theorem(Analytic Number Theory and Surrounding Areas) Mikawa, Hiroshi; Peneva, Temenoujka
      RIMS Kokyuroku 1511: 136 (2006)
  3. 3. SUMS OF FIVE CUBES OF PRIMES(Analytic Number Theory) Mikawa, Hiroshi; Peneva, Temenoujka
      RIMS Kokyuroku 1512: 95 (2006)
  4. 4. Primes in arithmetic progressions to spaced moduli H Mikawa; TP Peneva
      ARCHIV DER MATHEMATIK 84: 239 (2005) Semantic Scholar
  5. 5. On primes in arithmetic progressions. Mikawa, H.
      Tsukuba Journal of Mathematics 25: 121-153 (2001)
  6. 6. On Goldbach numbers in arithmetic progressions. Mikawa, H.
      Tsukuba Journal of Mathematics 24: 361-385 (2000)
  7. 7. On exponential sums over primes in arithmetic progressions. Mikawa, H.
      Tsukuba Journal of Mathematics 24: 351-360 (2000)
  8. 8. On the sum of three squares of primes. Mikawa, H.
      London Math. Soc. Lecture Note Series, Cambridge University Press. 247: 253-264 (1997)
  9. 9. On the intervals between consecutive numbers that are sums of two primes. Mikawa, H.
      Tsukuba Journal of Mathematics 17: 443-453 (1993)
  10. 10. On the sum of a prime and a square. Mikawa, H.
      Tsukuba Journal of Mathematics 17: 299-310 (1993)
  11. 11. On the exceptional set in Goldbach's problem. Mikawa, H
      Tsukuba Journal of Mathematics 16: 513-543 (1992)
  12. 12. On prime twins in arithmetic progressions. Mikawa, H
      Tsukuba Journal of Mathematics 16: 377-387 (1992)
  13. 13. On the Brun-Titchmarsh theorem. Mikawa, H
      Tsukuba Journal of Mathematics 15: 31-40 (1991)
  14. 14. On prime twins. Mikawa, H
      Tsukuba Journal of Mathematics 15: 19-29 (1991)
  15. 15. On almost-primes in arithmetic progressions. Mikawa, H
      Tsukuba Journal of Mathematics 14: 167-184 (1990)
  16. 16. Almost-primes in arithmetic progressions and short intervals. Mikawa, H
      Tsukuba Journal of Mathematics 13: 387-401 (1989)
  17. 17. The differences between consecutive almost-primes. Mikawa, H.
      Tsukuba Journal of Mathematics 11: 257-264 (1987)

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