Retraction Agreement
Retraction Agreement
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Notes:
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If, after carefully reading the above notes, you confirm to proceed with the retraction application, please complete the form below to initiate the retraction process:
Retraction Application Form | |
Title of article | Linear sections of determinantal varieties |
Name of journal/proceedings | Theoretical and Natural Science |
Name of volume | Vol.50 |
Article DOI | 10.54254/2753-8818/50/20240645 |
Name of author(s) (in order) | Xiaoxi Zhou |
Name of corresponding author | Xiaoxi Zhou |
Affiliation of corresponding author | Nanjing Foreign Language School |
Email of corresponding author | xiaoxizhou27@gmail.com |
Reasons of retraction(this part will be displayed in the Statement of Retraction on the publication website) | After careful consideration and a thorough reassessment of my research work, I have decided that publishing this study in your journal no longer aligns with my current academic and research direction. Following further discussions and guidance from my supervisor/mentor, I have realized that I am not fully satisfied with the current research outcomes. Therefore, I believe that further investigation is necessary to improve the quality and depth of the study. As a result, I would like to take more time to continue the research in order to present a more robust and comprehensive version in the future. |
Please read the information below |
If the retraction is disputed by the author(s): This article will not be retracted unless all authors agree to this retraction agreement. If the retraction is disputed by the publisher: This article will not be retracted until the author(s) receives the retraction notification. Authors have the right to contest the retraction. The article will not be retracted within 14 days of receiving the application, and the authors can contest the retraction during this period. Once the article’s retraction has been executed: The retraction will not be reversed. The retracted article will not be accepted by any electronic or physical publications of EWA Publishing; It is the author’s responsibility to be aware of the information above. |
The author has read all of the information above and agreed with this retraction. Yes√ No☐ |
The hand-written signatures of all authors:
Date:19/9/2024
|
*EWA Publishing reserves the right of final interpretation of this agreement. |
References
[1]. J. F. Adams, Vector fields on spheres, Ann. of Math. 75, 603-632, 1962.
[2]. J. F. Adams, P. Lax and R. Phillips, On matrices whose real linear combinations are non-singular, Proc. Amer. Math. Soc., 16:318-322, 1965. Corrections to “On matrices whose real linear combinations are non-singular”, Proc. Amer. Math.Soc., 17: 945-947, 1966.
[3]. E. Arbarello, M. Cornalba, P. A. Griffiths, J. Harris, Geometry of Algebraic Curves, Volume I, 1985, Springer.
[4]. I. S. Gradshteyn, I. M. Ryzhik, Tables of Integrals, Series, and Products, 6th ed. San Diego, CA: Academic Press, pp. 1111-1112, 2000.
[5]. K. Y. Lam, and D. Randall, Geometric dimension of bundles on real projective spaces, In: Homotopy Theory and Its Applications, a conference on algebraic topology in honor of Samuel Gitler, August 9-13, 1993, Cocoyoc, Mexico (A.Adem, R. J. Milgram and D. C. Ravenel, eds.), Contemp. Math. 188, Amer. Math. Soc., Providence, 129–152.
[6]. S. Lang, Algebra, Graduate Texts in Mathematics 211, Springer.
[7]. Z. Z. Petrovi´c, On nonsingular matrices and Bott periodicity, Publications de l’Institut Math´ematique 65(79).85: 97-102, 1999.
[8]. I. R. Shafarevich, Basic Algebraic Geometry 1: Varieties in Projective Space, Springer, 2013.
[9]. D. B. Shapiro, Compositions of Quadratic Forms, de Gruyter Expositions in Mathematics 33, 2000.
[10]. H. Weyl, The classical groups, Princeton University Press, 1946.
Cite this article
Zhou,X. (2024). RETRACTED ARTICLE: Linear sections of determinantal varieties. Theoretical and Natural Science,42,271-274.
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References
[1]. J. F. Adams, Vector fields on spheres, Ann. of Math. 75, 603-632, 1962.
[2]. J. F. Adams, P. Lax and R. Phillips, On matrices whose real linear combinations are non-singular, Proc. Amer. Math. Soc., 16:318-322, 1965. Corrections to “On matrices whose real linear combinations are non-singular”, Proc. Amer. Math.Soc., 17: 945-947, 1966.
[3]. E. Arbarello, M. Cornalba, P. A. Griffiths, J. Harris, Geometry of Algebraic Curves, Volume I, 1985, Springer.
[4]. I. S. Gradshteyn, I. M. Ryzhik, Tables of Integrals, Series, and Products, 6th ed. San Diego, CA: Academic Press, pp. 1111-1112, 2000.
[5]. K. Y. Lam, and D. Randall, Geometric dimension of bundles on real projective spaces, In: Homotopy Theory and Its Applications, a conference on algebraic topology in honor of Samuel Gitler, August 9-13, 1993, Cocoyoc, Mexico (A.Adem, R. J. Milgram and D. C. Ravenel, eds.), Contemp. Math. 188, Amer. Math. Soc., Providence, 129–152.
[6]. S. Lang, Algebra, Graduate Texts in Mathematics 211, Springer.
[7]. Z. Z. Petrovi´c, On nonsingular matrices and Bott periodicity, Publications de l’Institut Math´ematique 65(79).85: 97-102, 1999.
[8]. I. R. Shafarevich, Basic Algebraic Geometry 1: Varieties in Projective Space, Springer, 2013.
[9]. D. B. Shapiro, Compositions of Quadratic Forms, de Gruyter Expositions in Mathematics 33, 2000.
[10]. H. Weyl, The classical groups, Princeton University Press, 1946.