The Maximum Length of a Powerful Arithmetic Progression: 10702. - Kent D. Boklan; John P. Robertson (Am. Math. Mon., 2000)

Problem 11134. - Kent D. Boklan (Am. Math. Mon., 2005)

How I Broke the Confederate Code (137 Years Too Late). - Kent D. Boklan (Cryptologia, 2006)

Heronian Triangles: 11134. - Kent D. Boklan; Michael Avidon (Am. Math. Mon., 2007)

How I Broke an Encrypted Diary from the War of 1812. - Kent D. Boklan (Cryptologia, 2008)

Large Key Sizes and the Security of Password-Based Cryptography. - Kent D. Boklan (Int. J. Inf. Secur. Priv., 2009)

Broadcast Encryption with Multiple Trust Authorities. - Kent D. Boklan; Alexander W. Dent; Christopher A. Seaman (LATINCRYPT, 2010)

How We Broke the Union Code (148 Years Too Late). - Ali Assarpour; Kent D. Boklan (Cryptologia, 2010)

How I Decrypted a Confederate Diary - And the Question of the Race of Mrs. Jefferson Davis. - Kent D. Boklan (Cryptologia, 2014)

How I deciphered a Robert E. Lee letter - and a note on the power of context in short polyalphabetic ciphers. - Kent D. Boklan (Cryptologia, 2016)

A note on identities for elementary symmetric and power sum polynomials. - Kent D. Boklan (Discret. Math. Algorithms Appl., 2018)