New toolbox citations found in Google Scholar or reported by the authors:

Books

• Yair M. Altman, Accelerating MATLAB Performance: 1001 tips to speed up MATLAB programs, Chapman and Hall/CRC, 2015. Section 8.5.5 is devoted to the toolbox, its performance and (brief) comparison with similar libraries.
• Shizgal, Bernie D., Spectral Methods in Chemistry and Physics: Applications to Kinetic Theory and Quantum Mechanics, Springer, 2015. Uses toolbox for verification of Laguerre quadrature weights & knots (toolbox has built-in function for generating the various Gauss-type quadrature).
• C. A. Brebbia, A. H-D. Cheng, Boundary Elements and Other Mesh Reduction Methods, WITpress, Computational Mechanics, 2014. See chapter “Collocation and Optimization Initialization” by E. Kansa and L. Ling.
• G. M. Carlomagno, D. Poljak, C. A. Brebbia Computational Methods and Experimental Measurements, Wit Transactions on Modelling and Simulation, 2015. See chapter “Strong form collocation: input for optimization” by E.J. Kansa.

Papers

• Higham N. J., Aprahamian M., Higham D. J., Matching Exponential-Based and Resolvent-Based Centrality Measures, January, 2015.
• Newman, B., Lovell, T.A., Pratt, E., and Duncan, E., Quadratic Hexa-Dimensional Solution for Relative Orbit Determination – Revisited, AAS-2015-398, Proceedings of the AAS-AIAA Spaceflight Mechanics Meeting, Williamsburg, Virginia, January, 2015.
• Park Y.H., Energy flow analysis of out-of-plane vibration in coplanar coupled finite Mindlin plates, International Journal of Naval Architecture and Ocean Engineering. Volume 7, Issue 1, March 2015.
• Aziz, Mahdi, Mohammad H. Tayarani-N, and Mehdi Afsar. A cycling chaos-based cryptic-free algorithm for image steganography, Nonlinear Dynamics (2015): 1-20.
• Gurumoorthy, Karthik S., and Anand Rangarajan. A Schrödinger formalism for simultaneously computing the Euclidean distance transform and its gradient density, December, 2014.
• Johnson, Robert W. AMGKQ: An Efficient Implementation of Adaptive Multivariate Gauss-Kronrod Quadrature for Simultaneous Integrands in Octave/MATLAB, arXiv preprint arXiv:1410.1064 (2014).
• Tsarapkina, D., and D. J. Jeffrey. Exploring Rounding Errors in Matlab Using Extended Precision, Procedia Computer Science 29 (2014): 1423-1432.