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Additive cyclic codes over $\mathbb F_4$
1.  Department of Mathematics and Statistics, Loyola University, Chicago, IL 60626, United States 
[1] 
Amita Sahni, Poonam Trama Sehgal. Enumeration of selfdual and selforthogonal negacyclic codes over finite fields. Advances in Mathematics of Communications, 2015, 9 (4) : 437447. doi: 10.3934/amc.2015.9.437 
[2] 
Leetika Kathuria, Madhu Raka. Existence of cyclic selforthogonal codes: A note on a result of Vera Pless. Advances in Mathematics of Communications, 2012, 6 (4) : 499503. doi: 10.3934/amc.2012.6.499 
[3] 
Gabriele Nebe, Wolfgang Willems. On selfdual MRD codes. Advances in Mathematics of Communications, 2016, 10 (3) : 633642. doi: 10.3934/amc.2016031 
[4] 
Masaaki Harada, Akihiro Munemasa. Classification of selfdual codes of length 36. Advances in Mathematics of Communications, 2012, 6 (2) : 229235. doi: 10.3934/amc.2012.6.229 
[5] 
Stefka Bouyuklieva, Anton Malevich, Wolfgang Willems. On the performance of binary extremal selfdual codes. Advances in Mathematics of Communications, 2011, 5 (2) : 267274. doi: 10.3934/amc.2011.5.267 
[6] 
Nikolay Yankov, Damyan Anev, Müberra Gürel. Selfdual codes with an automorphism of order 13. Advances in Mathematics of Communications, 2017, 11 (3) : 635645. doi: 10.3934/amc.2017047 
[7] 
Steven T. Dougherty, Cristina FernándezCórdoba, Roger TenValls, Bahattin Yildiz. Quaternary group ring codes: Ranks, kernels and selfdual codes. Advances in Mathematics of Communications, 2020, 14 (2) : 319332. doi: 10.3934/amc.2020023 
[8] 
Annika Meyer. On dual extremal maximal selforthogonal codes of Type IIV. Advances in Mathematics of Communications, 2010, 4 (4) : 579596. doi: 10.3934/amc.2010.4.579 
[9] 
Dean Crnković, Bernardo Gabriel Rodrigues, Sanja Rukavina, Loredana Simčić. Selforthogonal codes from orbit matrices of 2designs. Advances in Mathematics of Communications, 2013, 7 (2) : 161174. doi: 10.3934/amc.2013.7.161 
[10] 
Crnković Dean, Vedrana Mikulić Crnković, Bernardo G. Rodrigues. On selforthogonal designs and codes related to Held's simple group. Advances in Mathematics of Communications, 2018, 12 (3) : 607628. doi: 10.3934/amc.2018036 
[11] 
Liren Lin, Hongwei Liu, Bocong Chen. Existence conditions for selforthogonal negacyclic codes over finite fields. Advances in Mathematics of Communications, 2015, 9 (1) : 17. doi: 10.3934/amc.2015.9.1 
[12] 
Cem Güneri, Ferruh Özbudak, Funda ÖzdemIr. On complementary dual additive cyclic codes. Advances in Mathematics of Communications, 2017, 11 (2) : 353357. doi: 10.3934/amc.2017028 
[13] 
Lars Eirik Danielsen. Graphbased classification of selfdual additive codes over finite fields. Advances in Mathematics of Communications, 2009, 3 (4) : 329348. doi: 10.3934/amc.2009.3.329 
[14] 
Ken Saito. Selfdual additive $ \mathbb{F}_4 $codes of lengths up to 40 represented by circulant graphs. Advances in Mathematics of Communications, 2019, 13 (2) : 213220. doi: 10.3934/amc.2019014 
[15] 
W. Cary Huffman. Additive selfdual codes over $\mathbb F_4$ with an automorphism of odd prime order. Advances in Mathematics of Communications, 2007, 1 (3) : 357398. doi: 10.3934/amc.2007.1.357 
[16] 
Somphong Jitman, San Ling, Ekkasit Sangwisut. On selfdual cyclic codes of length $p^a$ over $GR(p^2,s)$. Advances in Mathematics of Communications, 2016, 10 (2) : 255273. doi: 10.3934/amc.2016004 
[17] 
Xia Li, Feng Cheng, Chunming Tang, Zhengchun Zhou. Some classes of LCD codes and selforthogonal codes over finite fields. Advances in Mathematics of Communications, 2019, 13 (2) : 267280. doi: 10.3934/amc.2019018 
[18] 
Masaaki Harada, Akihiro Munemasa. On the covering radii of extremal doubly even selfdual codes. Advances in Mathematics of Communications, 2007, 1 (2) : 251256. doi: 10.3934/amc.2007.1.251 
[19] 
Stefka Bouyuklieva, Iliya Bouyukliev. Classification of the extremal formally selfdual even codes of length 30. Advances in Mathematics of Communications, 2010, 4 (3) : 433439. doi: 10.3934/amc.2010.4.433 
[20] 
Hyun Jin Kim, Heisook Lee, June Bok Lee, Yoonjin Lee. Construction of selfdual codes with an automorphism of order $p$. Advances in Mathematics of Communications, 2011, 5 (1) : 2336. doi: 10.3934/amc.2011.5.23 
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