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Scope

Please note that new submissions after 12 July 2024 shall be submitted through the new submission system by clicking “Submit a Paper” on journal's homepage. Submissions before [...]

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- H. Antúnez, S. IdelsohnInt. J. Numer. Meth. Engng. (1994). Vol. 37 (21), pp. 3621-3632

**Abstract**

A semi‐analytical formulation is presented for transient metal‐forming processes which, being axisymmetric in geometry, are subjected to non‐axisymmetric loads and boundary [...]- 7
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- M. Storti, C. Baumann, S. IdelsohnInt. J. Numer. Meth. Engng. (1992). Vol. 34 (2), pp. 519-541

**Abstract**

When explicit time marching algorithms are used to reach the steady state of problems governed by the Euler equations, the rate of convergence is strongly impaired both in [...]- 6
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- C. Baumann, M. Storti, S. IdelsohnInt. J. Numer. Meth. Engng. (1992). Vol. 34 (2), pp. 453-568

**Abstract**

This paper report progress on a technique to accelerate the convergence to steady solutions when the streamline‐upwind/Petrov‐Galerkin (SUPG) technique is used. Both the [...]- 8
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- M. Storti, L. Crivelli, S. IdelsohnInt. J. Numer. Meth. Engng. (1987). Vol. 24 (2), pp. 375-392

**Abstract**

This paper presents a method for straightening curved interfaces arising in phase‐change problems. The method works on isoparametric finite elements, performing a second [...]- 7
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- L. Crivelli, S. IdelsohnInt. J. Numer. Meth. Engng. (1986). Vol. 23 (1), pp. 99-119

**Abstract**

A finite element procedure for solving multidimensional phase change problems is described. The algorithm combines a temperature formulation with a finite element treatment [...]- 9
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- G. Sander, S. IdelsohnInt. J. Numer. Meth. Engng. (1982). Vol. 18 (3), pp. 363-380

**Abstract**

The problem related to the derivation of conforming deep shell finite elements is examined in the light of the thin shell theory and using the classical Loves strain energy [...]- 12
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- A. Cosimo, A. Cardona, S. IdelsohnComput. Methods Appl. Mech. Engrg., (2017). Vol. 326, pp. 739-756

**Abstract**

Problems characterised by steep moving gradients are challenging for any numerical technique and even more for the successful formulation of Reduced Order Models (ROMs). [...]- 12
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