Product of two non-homogeneous linear forms

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On the Product of Two Non-Homogeneous Linear Forms

Journal of the London Mathematical Society, 1941
Yet another proof of Minkowski's theorem on the product of two inhomogeneous linear forms. From the text: Though a number of proofs of this result are known (see references on p. 19 in [\textit{J. F. Koksma}, Diophantische Approximationen. Berlin: Springer (1936; Zbl 0012.39602)], the proof given here be of interest.
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The Product of Two Non-Homogeneous Linear Forms (III)

Journal of the London Mathematical Society, 1943
Yet another proof of Minkowski's theorem on the product of two inhomogeneous linear forms. For Part I, see J. Lond. Math. Soc. 16, 86--88 (1941; Zbl 0060.11904).
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A Note on the Product of Two Non-Homogeneous Linear Forms

Journal of the London Mathematical Society, 1950
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Note on Sawyer's Paper “The Product of Two Non-Homogeneous Linear Forms”

Journal of the London Mathematical Society, 1953
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Homogeneous Polynomial Forms for Simultaneous Stabilizability of Families of Linear Control Systems: A Tensor Product Approach

IEEE Transactions on Automatic Control, 2006
Claudio Altafini
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Non-linear anti-symmetric shear motion: a comparative study of non-homogeneous and homogeneous plates

Zeitschrift Fur Angewandte Mathematik Und Physik, 2020
Dilek Demirkus
exaly

Stability analysis and stabilization of discrete-time non-homogeneous semi-Markov jump linear systems: A polytopic approach

Automatica, 2020
Ali Mesbah, Zepeng Ning, Lixian Zhang
exaly

Performance evaluation of linear and non-linear multi-product multi-stage lines with unreliable machines and finite homogeneous buffers

IIE Transactions, 2008
Andrea Matta, M Colledani, T Tòlio
exaly