Abstract is missing.
- History of finite fields : Finite fields in the 18-th and 19-th centuriesRoderick Gow. 3-12
- Introduction to finite fields : Basic properties of finite fieldsGary L. Mullen, Daniel Panario. 13-31
- TablesDavid Thomson. 32-52
- Counting irreducible polynomialsJoseph L. Yucas. 53-59
- Construction of irreducibleMelsik K. Kyuregyan. 60-65
- Conditions for reducible polynomialsDaniel Panario. 66-69
- Weights of irreducible polynomialsOmran Ahmadi. 70-72
- Prescribed coefficientsStephen D. Cohen. 73-78
- Multivariate polynomialsXiang-dong Hou. 79-86
- Introduction to primitive polynomialsGary L. Mullen, Daniel Panario. 87-89
- Prescribed coefficientsStephen D. Cohen. 90-94
- Weights of primitive polynomialsStephen D. Cohen. 95-97
- Elements of high orderJosé Felipe Voloch. 98-100
- Duality theory of basesDieter Jungnickel. 101-108
- Normal basesShuhong Gao, Qunying Liao. 109-116
- Complexity of normal basesShuhong Gao, David Thomson. 117-127
- Completely normal basesDirk Hachenberger. 128-138
- Gauss, Jacobi, and Kloosterman sumsRonald J. Evans. 139-160
- More general exponential and character sumsAntonio Rojas-León. 161-169
- Some applications of character sumsAlina Ostafe, Arne Winterhof. 170-184
- Sum-product theorems and applicationsMoubariz Z. Garaev. 185-192
- General formsDaqing Wan. 193-200
- Quadratic formsRobert Fitzgerald. 201-205
- Diagonal equationsFrancis N. Castro, Ivelisse Rubio. 206-214
- One variableGary L. Mullen, Qiang Wang 0012. 215-229
- Several variablesRudolf Lidl, Gary L. Mullen. 230-231
- Value sets of polynomialsGary L. Mullen, Michael E. Zieve. 232-235
- Exceptional polynomialsMichael E. Zieve. 236-240
- Boolean functionsClaude Carlet. 241-252
- PN and APN functionsPascale Charpin. 253-261
- Bent and related functionsAlexander Kholosha, Alexander Pott. 262-272
- k-polynomials and related algebraic objectsRobert Coulter. 273-277
- Planar functions and commutative semifieldsRobert Coulter. 278-281
- Dickson polynomialsQiang Wang 0012, Joseph L. Yucas. 282-289
- Schur?s conjecture and exceptional coversMichael D. Fried. 290-302
- Finite field transformsGary McGuire. 303-310
- LFSR sequences and maximal period sequencesHarald Niederreiter. 311-316
- Correlation and autocorrelation of sequencesTor Helleseth. 317-323
- Linear complexity of sequences and multisequencesWilfried Meidl, Arne Winterhof. 324-336
- Algebraic dynamical systems over finite fieldsIgor E. Shparlinski. 337-344
- Computational techniquesChristophe Doche. 345-363
- Univariate polynomial counting and algorithmsDaniel Panario. 364-373
- Algorithms for irreducibility testing and for constructing irreducible polynomialsMark Giesbrecht. 374-379
- Factorization of univariate polynomialsJoachim von zur Gathen. 380-381
- Factorization of multivariate polynomialsErich Kaltofen, Grégoire Lecerf. 382-392
- Discrete logarithms over finite fieldsAndrew M. Odlyzko. 393-400
- Standard models for finite fieldsBart de Smit, Hendrik Lenstra. 401-404
- Introduction to function fields and curvesArnaldo Garcia, Henning Stichtenoth. 405-421
- Elliptic curvesJoseph H. Silverman. 422-439
- Addition formulas for elliptic curvesDaniel J. Bernstein, Tanja Lange 0001. 440-446
- Hyperelliptic curvesMichael J. Jacobson Jr., Renate Scheidler. 447-455
- Rational points on curvesArnaldo Garcia, Henning Stichtenoth. 456-463
- TowersArnaldo Garcia, Henning Stichtenoth. 464-468
- Zeta functions and L-functionsLei Fu. 469-478
- p-adic estimates of zeta functions and L-functionsRégis Blache. 479-487
- Computing the number of rational points and zeta functionsDaqing Wan. 488-492
- Relations between integers and polynomials over finite fieldsGove Effinger. 493-499
- Matrices over finite fieldsDieter Jungnickel. 500-509
- Classical groups over finite fieldsZhe-xian Wan. 510-519
- Computational linear algebra over finite fieldsJean-Guillaume Dumas, Clément Pernet. 520-534
- Carlitz and Drinfeld modulesDavid Goss. 535-548
- Latin squaresGary L. Mullen. 550-555
- Lacunary polynomials over finite fieldsSimeon Ball, Aart Blokhuis. 556-562
- Affine and projective planesGary L. Ebert, Leo Storme. 563-573
- Projective spacesJames W. P. Hirschfeld, Joseph A. Thas. 574-588
- Block designsCharles J. Colbourn, Jeffrey H. Dinitz. 589-598
- Difference setsAlexander Pott. 599-606
- Other combinatorial structuresJeffrey H. Dinitz, Charles J. Colbourn. 607-618
- (t, m, s)-nets and (t, s)-sequencesHarald Niederreiter. 619-629
- Applications and weights of multiples of primitive and other polynomialsBrett Stevens. 630-641
- Ramanujan and expander graphsM. Ram Murty, Sebastian M. Cioaba. 642-658
- Basic coding properties and boundsIan F. Blake, W. Cary Huffman. 659-702
- Algebraic-geometry codesHarald Niederreiter. 703-712
- LDPC and Gallager codes over finite fieldsIan F. Blake, W. Cary Huffman. 713-726
- Raptor codesIan F. Blake, W. Cary Huffman. 727-740
- Turbo codes over finite fieldsOscar Y. Takeshita. 727-734
- Introduction to cryptographyAlfred Menezes. 741-749
- Polar codesSimon Litsyn. 741-740
- Stream and block ciphersGuang Gong, Kishan Chand Gupta. 750-763
- Multivariate cryptographic systemsJintai Ding. 764-783
- Elliptic curve cryptographic systemsAndreas Enge. 784-796
- Hyperelliptic curve cryptographic systemsNicolas Thériault. 797-803
- Cryptosystems arising from Abelian varietiesKumar Murty. 803-810
- Binary extension field arithmetic for hardware implementationsM. Anwarul Hasan, Haining Fan. 811-824
- Finite fields in biologyFranziska Hinkelmann, Reinhard C. Laubenbacher. 825-834
- Finite fields in quantum information theoryMartin Roetteler, Arne Winterhof. 834-840
- Finite fields in engineeringJonathan Jedwab, Kai-Uwe Schmidt. 841-850