Scientiae Mathematicae Japonicae

• Kato T.: Y\^{u}saku Komatu (1914--2004)
  • 167 - 169
  • List of publications of Y\^{u}saku Komatu
  • 171 - 180
• Sakai M.: The mathematical work of Y\^{u}saku Komatu
  • 181 - 187
• Yanagihara H.: Theory of conformal mappings by Y\^{u}saku Komatu
  • 189 - 193
• Yanagihara H.: Theory of conformal mappings by Y\^{u}saku Komatu
  • 195 - 197
  
  
  
• Preuss G.
  • A Stone-Weierstrass type theorem for semiuniform convergence spaces
  • 199- 204
• Abdelali Z.
  • m-Convexit\'e et Fonctions Enti\`eres \`a une Infinit\'e de Variables
  • 205- 219
• Vaughan　J.E.
  • Heredity of $\tau$-pseudocompactness
  • 221- 225
• Kim K.H., Lee J.G., Lee S.M., Roh E.H.
  • Fuzzy $\otimes$-subalgebras on $FI$-algebras
  • 227- 233
• Chiba K.
  • Property $B(P,\omega)$ and weak $\overline{\theta}$-refinability of product spaces
  • 235- 243
• Elnubi A.O.
  • A connented Tychonoff irresolvable space and resolvability conditions
  • 245- 247
• Marubayasi H., Wang Y.
  • A note on Martindale quotient rings of dubrovin valuation rings
  • 249- 251
• Rosas E., Carpintero C., Sanabria J.
  • ($\alpha$,$\beta$)-semi connected in topological spaces
  • 253- 258
• Mecheri S.
  • An extension of the Fuglede-Putnam theorem to $(p,k)$-quasihyponormal operators
  • 259- 264
• Al-Sharif S.
  • C-semigroups and integral operators
  • 265- 271
• Kim K.H.
  • On subtraction semigroups
  • 273- 280
• Walendziak A.
  • On implicative ideals of pseudo \emph {MV}-algebras
  • 281- 287
• Takahasi S., Miura T., Sato K.
  • Averaging functions and inequalities due to H\"{o}lder-Rogers and Minkowski
  • 289- 298
• Ma X., Zhan J.
  • Intuitionistic $\Omega$-Fuzzy ideals of bck-algebras
  • 299- 303
• Xiong W., Lin W., Mori S.
  • Uniqueness of meromorphic functions
  • 305- 315

International Plaza

• W. W. Comfort
  • Honoring neil hindman
  • 317 - 320

• N. Hindman
  • Algebra in the stone-{\v c}ech compactification and its applications to ramsey theory
  • 321 - 329

• A. Blass
  • Some questions arising from hindman's theorem
  • 331 - 334