1. Tsuyoshi Miezaki, Manabu Oura, Tadashi Sakuma, and Hidehiro Shinohara,
   The Tutte polynomials of genus g,
   • Theorem 5.3.
     
     
2. Madoka Awada, Reina Ishikawa, Tsuyoshi Miezaki, and Yuuho Tanaka,
   A criterion for determining whether multiple shells support a t-design,
   • Example 5.1.
     
   • Example 5.2.
     
     
3. Madoka Awada, Tsuyoshi Miezaki, Akihiro Munemasa, and Hiroyuki Nakasora,
   A note on t-designs in isodual codes, arXiv,
   
   • data.
     
     
4. Eiichi Bannai, Tsuyoshi Miezaki, and Hiroyuki Nakasora,
   A note on the Assmus--Mattson theorem for some ternary codes, pdf,
   
   • Theorem 1.1: Theorem 1.1.
     
   • Theorem 1.2: Theorem 1.2.
     
   • Theorem 1.3: Theorem 1.3.
     
   • Theorem 1.4 (1): Theorem 1.4 (1).
     
   • Theorem 1.4 (2): Theorem 1.4 (2).
     
   • Theorem 1.4 (3): Theorem 1.4 (3).
     
     
5. Thomas Britz, Himadri Shekhar Chakraborty, Reina Ishikawa, and Tsuyoshi Miezaki,
   Harmonic Tutte polynomials of matroids II, arXiv,
   
   • Elements of G^I_m: G^I_m.
     
   • Elements of G^II_m: G^II_m.
     
   • Elements of G^III_m: G^III_m.
     
   • Elements of G^IV_m: G^IV_m.
     
   • P^I_{*,*} and Q^I_{*,*,*}: G^I_m-polynomial.
     
   • P^II_{*,*} and Q^II_{*,*,*}: G^II_m-polynomial.
     
   • P^III_{*,*} and Q^III_{*,*,*}: G^III_m-polynomial.
     
   • P^IV_{*,*} and Q^IV_{*,*,*}: G^IV_m-polynomial.
     
     
6. Eiichi Bannai, Tsuyoshi Miezaki, and Hiroyuki Nakasora,
   A note on the Assmus--Mattson theorem for some binary codes II, arXiv,
   
   • d^\perp-t=4: dp-t=4 (pdf), dp-t=4 (txt).
     
   • d^\perp-t=5: dp-t=5 (pdf), dp-t=5 (txt).
     
     
7. Tsuyoshi Miezaki and Hiroyuki Nakasora,
   On the support t-designs of extremal Type III and IV codes, arXiv,
   
   • Weight enumerators for extremal Type III codes up to length 944: pdf.
     
     
8. Tsuyoshi Miezaki,
   Optimal antipodal spherical codes in the space of spherical harmonics, arXiv.
   
   • data.
     
     
9. Tsuyoshi Miezaki and Manabu Oura,
   On Eisenstein polynomials and zeta polynomials II, arXiv,
   
   • The elements of the groups G_I, G_III, G_IV: pdf.
     
     
10. Tsuyoshi Miezaki and Hiroyuki Nakasora,
    The support designs of the triply even codes of length 48, arXiv.
    
    • For the 2-designs D_6^{\perp} obtained from Theorem 4.4 (Table 1), we calculated the automorphism groups of the 2-designs. The generating sets of the automorphism groups are listed in "aut.txt": aut.txt.
    • The numbers of the blocks of the designs in Theorem 4.4 (Table 1) are listed in "number of codewords.txt": number of codewords.txt.
    • In "transitivity.txt", we checked the transitivity of the automorphism groups: transitivity.txt.
      
      
11. Thomas Creutzig, Gerald Hoehn, and Tsuyoshi Miezaki,
    The McKay-Thompson series of Mathieu Moonshine modulo two, arXiv.
    
    • data
      
      
12. Tsuyoshi Miezaki,
    On the Mathieu mock theta function,
    Tsuyoshi Miezaki and Matthias Waldherr,
    Congruences for the Fourier coefficients of the Mathieu mock theta function,
    
    • data
      
      
13. Eiichi Bannai and Tsuyoshi Miezaki,
    Toy models for D. H. Lehmer's conjecture II.
    We give the theta series of the lattices associated to the algebraic integers of imaginary quadratic number fields whose class number is either 1 or 2.
    
    • Class number = 1
      
    • Class number = 2
      

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