2026 Vol. 6
| pp. 77-94 | A wind turbine efficiency limit higher than the Lanchester (Betz) limit Thad S. Morton |
| pp. 74-76 | Products of generalized symmetric q-numbers Thad S. Morton |
| pp. 69-73 | Alternating sums and half-integer structures in finite symmetric q-analogues Thad S. Morton |
| pp. 65-68 | Polynomial curves on the Pythagorean quadric and their q-analogues Thad S. Morton |
| pp. 15-64 | Continuous analytical elasticity solutions for arbitrary cross-sections and combined loads Thad S. Morton |
| pp. 1-14 | Helical vortex rings in the wake of a disk Thad S. Morton |
2011 Vol. 5
| pp. 18-19 | An alternating sum of quantum integers Boris A. Kupershmidt and Thad S. Morton |
| p. 17 | Quantization of the sum of products of consecutive reciprocals Boris A. Kupershmidt |
| pp. 15-16 | Decompositions of Numbers Divisible by 2, 4, and 6 Boris A. Kupershmidt |
| pp. 13-14 | Quantum binomials in the second quantization Boris A. Kupershmidt |
| pp. 11-12 | A second weighted sum of quantum factorials Boris A. Kupershmidt |
| p. 10 | A quantum cubic representation for 16 Boris A. Kupershmidt and Thad S. Morton |
| pp. 8-9 | On weighted sums of quantum factorials Boris A. Kupershmidt |
| pp. 1-7 | Resolution of Fractional Relaxation and Diffusion Equations by Adomian’s Method Jöelson Solofoniaina and Fitiavana Anjara |
2010 Vol. 4
| pp. 17-18 | On the sum of inverse quantum factorials Boris A. Kupershmidt |
| p. 16 | Quantum 12 in double variable base Boris A. Kupershmidt and Thad S. Morton |
| p. 15 | Number 12 in the second quantization Boris A. Kupershmidt and Thad S. Morton |
| p. 14 | On the sum of quantum factorials Boris A. Kupershmidt |
| p. 13 | Quantum exponential function Boris A. Kupershmidt |
| pp. 11-12 | Powers of quantized 2 Boris A. Kupershmidt and Thad S. Morton |
| p. 10 | Cubic two in the second quantization Boris A. Kupershmidt and Thad S. Morton |
| pp. 1-9 | Duality for nondifferentiable multiobjective programming involving (Φ, ρ)-univexity Deo Brat Ojha |
2009 Vol. 3
| pp. 18-28 | How to obtain velocity fields from observed streamline patterns Thad S. Morton |
| pp. 16-17 | The Leibniz formula for the symmetric q-derivatives Boris A. Kupershmidt |
| pp. 14-15 | On alternating sums of squares of quantum integers Boris A. Kupershmidt |
| pp. 11-13 | Quantum arithmetic progression whose sums have divisibility properties Boris A. Kupershmidt and Thad S. Morton |
| pp. 9-10 | Quantum binomial coefficients at base 2 Boris A. Kupershmidt |
| p. 8 | A binomial form for the sum of consecutive quantum integers Boris A. Kupershmidt |
| p. 7 | On sums of quantum arithmetic progressions Boris A. Kupershmidt |
| pp. 5-6 | A product of two quantum integers T. S. Morton |
| pp. 1-4 | Integrality of the binomial coefficient in the second quantization Boris A. Kupershmidt |
2008 Vol. 2
| pp. 12-19 | An estimate of the circulation generated by a bluff body T. S. Morton |
| pp. 1-11 | Ambiguities in Physical Theory T. E. Phipps |