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Original Articles

Star-Configurations in ℙ2 Having Generic Hilbert Function and the Weak Lefschetz Property

Pages 2226-2242 | Received 28 Sep 2011, Published online: 15 Jun 2012

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (2)

Jung Pil Park & Yong-Su Shin. (2022) Graded betti numbers and shifts of the symbolic power of a general star configuration in ℙ. Communications in Algebra 50:8, pages 3552-3582.
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Young Rock Kim & Yong-Su Shin. (2016) Star-Configurations in ℙ and the Weak-Lefschetz Property. Communications in Algebra 44:9, pages 3853-3873.
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Articles from other publishers (9)

Yong-Su Shin. (2023) The union of two linear star configurations in all have generic Hilbert function . Journal of Pure and Applied Algebra 227:4, pages 107270.
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Sankhaneel Bisui, Eloísa Grifo, Huy Tài Hà & Thái Thành Nguyễn. (2022) Demailly's Conjecture and the containment problem. Journal of Pure and Applied Algebra 226:4, pages 106863.
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Yong-Su Shin. (2016) THE MINIMAL FREE RESOLUTION OF THE UNION OF TWO LINEAR STAR-CONFIGURATIONS IN ℙ 2 . Communications of the Korean Mathematical Society 31:4, pages 683-693.
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Jung Pil Park & Yong-Su Shin. (2015) The minimal free graded resolution of a star-configuration in . Journal of Pure and Applied Algebra 219:6, pages 2124-2133.
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Yong-Su Shin. (2015) A POINT STAR-CONFIGURATION IN ℙ n HAVING GENERIC HILBERT FUNCTION . Journal of the Chungcheong Mathematical Society 28:1, pages 119-125.
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Jeaman Ahn & Yong Su Shin. (2014) The Minimal Free Resolution of a Fat Star-Configuration in ℙ n . Algebra Colloquium 21:01, pages 157-166.
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Yong-Su Shin. (2014) SECANT VARIETIES TO THE VARIETY OF REDUCIBLE FORMS. Journal of the Chungcheong Mathematical Society 27:1, pages 39-46.
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Yong Su Shin. (2013) SOME EXAMPLES OF THE UNION OF TWO LINEAR STAR-CONFIGURATIONS IN ℙ 2 HAVING GENERIC HILBERT FUNCTION . Journal of the Chungcheong Mathematical Society 26:2, pages 403-409.
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Yong Su Shin. (2012) ON THE HILBERT FUNCTION OF THE UNION OF TWO LINEAR STAR-CONFIGURATIONS IN <TEX>$\mathbb{P}^2$</TEX>. Journal of the Chungcheong Mathematical Society 25:3, pages 553-562.
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