[1] J. Byström. The homogenization method applied to the computation of effective thermal conductivities of composite materials. Master Thesis 222:E, Dept. of Math., Luleå Univ. of Tech., Luleå 1996. (pdf.)
[2] J. Byström. Some new developments and applications of the homogenization theory. Licentiate thesis 1999:47, Dept. of Math., Luleå Univ. of Tech., Luleå 1999.
[3] J. Byström. Some mathematical and engineering aspects of the homogenization theory. Doctoral thesis 2002:02, Dept. of Math., Luleå Univ. of Tech., Luleå 2002. (pdf.)
Papers in books
[4] J. Byström, J. Engström and P. Wall. Reiterated
homogenization of degenerate nonlinear monotone operators. In:
Frontiers in Mathematical Analysis and Numerical methods - In Memory of
Jacques -Louis Lions. Ed: Li Tatsien. World Scientific Publishing,
Singapore, 2004, ISBN: 981-238-941-5, 83-96. (pdf.)
Papers in international journals with referee
[5] J. Byström, N. Jekabsons and J. Varna. An evaluation of
different models for prediction of elastic properties of woven
composites. Compos. Part B - Eng., ISSN: 1359-8368, 31:1
(2000), 7-20. (pdf.)
[6] J. Byström. Correctors for some nonlinear monotone operators. J. Nonlinear Math. Phys., ISSN: 1402-9251, 8:1 (2001), 8-30. (pdf.)
[7] J. Byström, J. Helsing and A. Meidell. Some computational
aspects of iterated structures. Compos. Part B - Eng., ISSN:
1359-8368, 32:6
(2001), 485-490. (pdf.)
[8] J. Byström, J. Engström and P. Wall. Reiterated
homogenization of degenerate nonlinear monotone operators. Chin.
Ann. Math. Ser. B, ISSN: 0252-9599, 23:3 (2002), 325-334. (pdf.)
[10] J. Byström. Influence of the inclusions distribution on the effective properties of heterogeneous media. Compos. Part B - Eng., ISSN: 1359-8368, 34:7 (2003), 587-592. (pdf)
[11] J. Byström, J. Engström and P. Wall. Bounds and numerical results for the homogenized degenerated p-Poisson equation. Appl. Math. Praha, ISSN: 0862-7940, 49:2 (2004), 111-122. (pdf)
[12] J. Byström, J. Dasht and P. Wall. A numerical study of the
convergence in stochastic homogenization. J. Anal. Appl.,
ISSN:0972-5954, 2:3(2004), 159-171. (pdf).
[13] J. Byström, S. Maad, C. Martin and T. Strömberg.
Surface fitting with boundary data. 43rd
IEEE conference on CDC, ISSN: 0191-2216, 4 (2004), 3649-3653. (pdf.)
[14] J. Byström. Sharp constants for some inequalities connected
to the p-Laplace operator. J. Inequal. Pure and Appl. Math.,
ISSN: 1443-5756, 6:2 (2005), 1-8. (pdf.)
[15] J. Byström, J. Engström and P. Wall. Periodic
approximation of elastic properties in random media. Advances in Algebra and Analysis, ISSN 0973-2306,
1:2 (2006), 103-113. (pdf.)
Papers in proceedings from
international conferences
[16] J. Byström, D. Lukkassen, A. Pavval and L.-E. Persson.
Computing effective conductivities by bounds and numerical methods. In:Proceedings
of ICCE/4, Ed: David Hui, Big Island of Hawaii, HI, USA, 1997,
199-200. (pdf.)
[17] J. Byström, N. Jekabsons, L.-E. Persson and J. Varna. Using reiterated homogenization for stiffness computation of woven composites. In:Proceedings of ICCE/5, Ed: David Hui, Las Vegas, NV, USA, 1998, 133-134. (pdf.)
[18] J. Byström, N. Jekabsons and L.-E. Persson. A comparison of different homogenization models and experimental results. In:Proceedings of ICCE/6, Ed: David Hui, Orlando, FL, USA, 1999, 97-98. (pdf.)
[19] J. Byström and Peter Wall. Heat conductivity bounds by Halpin-Tsai type equations and homogenization. In:Proceedings of ICCE/7, Ed: David Hui, Denver, CO, USA, 2000, 97-98. (pdf.)
[20] N. Bylund, J. Byström and L.-E. Persson. Reiterated homogenization with applications to autopart construction. In:Proceedings of ICCE/8, Ed: David Hui, Tenerife, Spain, 2001, B31-B34. (pdf.)
[21] S. Berggren, J. Byström, A. Meidell and P. Wall.
Homogenization and computational techniques of iterated structures. In:Proceedings
of ICCE/8, Ed: David Hui, Tenerife, Spain, 2001, 77-78. (pdf.)
[22] J. Byström and L.-E. Persson. Random versus periodic cells
in homogenization. In:Proceedings of ICCE/9, Ed: David Hui, San
Diego, CA, USA, 2002, 83-84. (pdf.)
[23] J. Byström. Mathematical modelling of composites using
the homogenization method. In:Proceedings of MathTools 2003,
Ed:
George Osipenko, St Petersburg, Russia, 2003, p.32. (pdf.)
[24] J. Byström, J. Dasht and P. Wall. A numerical study of random homogenization. In:Proceedings of ICCE/10, Ed: David Hui, New Orleans, LA, USA, 2003, 71-72 (pdf).
[25] J. Byström and L.-E. Persson. Tillämpad matematik - en populär introduktion för lärare och ingenjörer (in Swedish). Kvinnor och matematik. Eds: B. Grevholm and L. Lindberg, Kristianstad, Sweden, 2003, 37-48. (pdf.)[26] J. Byström. Correctors for some nonlinear monotone
operators, Research report, No. 11, ISSN: 1400-4003, Dept. of Math.,
Luleå Univ. of Tech., 1999, (48 pages). (pdf,
appendix 31-51
to article [5].)
Remark: Authors are placed in alphabetical order.