Correction to: New Non-Existence Proofs for Ovoids of Hermitian Polar Spaces and Hyperbolic Quadrics von Bamberg, J., De Beule, J., Ihringer, F.

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A modular equality for Cameron-Liebler line classes in projective and affine spaces of odd dimension von De Beule, J., Mannaert, J.

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Cost of a Pulmonary Arterial Hypertension-Related Hospitalization in Belgium von Chevalier, P, De Beule, J, Lamotte, M, Hunsche, E, Régulier, E

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A non-existence result on Cameron-Liebler line classes von De Beule, J., Hallez, A., Storme, L.

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The smallest point sets that meet all generators of H ( 2 n , q 2 ) von De Beule, J., Metsch, K.

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On the smallest minimal blocking sets of Q ( 2 n , q ) , for q an odd prime von De Beule, J., Storme, L.

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The two smallest minimal blocking sets of $\q(2n,3)$, $n \geqslant 3 von De Beule, J., Storme, L.

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The extended proton-neutron interacting boson model and possible applications von Decroix, B, Coster, C De, Heyde, K, Oros, A M, Beule, J De, Isacker, P Van

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An algebraic approach to shape coexistence von Coster, C De, Beule, J De, Decroix, B, Heyde, K, Oros, A M, Isacker, P Van

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The smallest minimal blocking sets of Q(6, q), q even von De Beule, J., Storme, L.

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PRS29 - Cost of a Pulmonary Arterial Hypertension-Related Hospitalization in Belgium von Chevalier, P., De Beule, J., Lamotte, M., Hunsche, E., Régulier, E.

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A characterisation result on a particular class of non-weighted minihypers von De Beule, J., Hallez, A., Storme, L.

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Partial ovoids and partial spreads in hermitian polar spaces von De Beule, J., Klein, A., Metsch, K., Storme, L.

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Characterization results on arbitrary non-weighted minihypers and on linear codes meeting the Griesmer bound von De Beule, J., Metsch, K., Storme, L.

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SU(4) symmetry in the extended proton-neutron interacting boson model: multiplets and symmetry breaking von Decroix, B., De Beule, J., De Coster, C., Heyde, K.

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An algebraic approach to shape coexistence: new symmetries and applications von De Coster, C, Decroix, B, De Beule, J, Heyde, K

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Hierarchy in Fluid Construction Grammars von De Beule, Joachim, Steels, Luc

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The maximum size of a partial spread in H ( 5 , q 2 ) is q 3 + 1 von De Beule, J., Metsch, K.

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Characterization results on small blocking sets of the polar spaces Q +(2n + 1, 2) and Q +(2n + 1, 3) von De Beule, J., Metsch, K., Storme, L.

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Partial ovoids and partial spreads in symplectic and orthogonal polar spaces von De Beule, J., Klein, A., Metsch, K., Storme, L.

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