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A gasket construction of the Koch snowflake and variations

• Authors : Sargent, Robert C.

Subjects: Mathematics - Metric Geometry; Mathematics - Functional Analysis; 28A80, 28A78

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The multifractal nature of a parametrized family of von Koch functions

• Authors : Buczolich, Zoltán; Demichel, Yann; Seuret, Stéphane

Subjects: Mathematics - Classical Analysis and ODEs; Mathematics - Dynamical Systems; Mathematics - Functional Analysis

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MarketLine Company Profile: Koch Enterprises, Inc.

Subjects: KOCH Enterprises Inc.; AUTOMOBILE supplies industryUNITED States

• Source: Koch Enterprises, Inc. MarketLine Company Profile. 1/24/2025, p1-20. 20p.

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E-Periodica

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E-Periodica

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Resistance of promising genotypes of Chitti bean to two-spotted spider mite Tetranychus urticae Koch in greenhouse conditions.

• Authors : Ashtari, Sedighe¹ ; Asadi, Behrouz²; Dorri, Hamid Reza²

• Source: Journal of Entomological Society of Iran. Jan2025, Vol. 45 Issue 1, p63-74. 11p.

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Fifth‐generation fractal antenna design based on the Koch Snowflake geometry. A fractal theory application.

• Authors : Paun, Maria‐Alexandra^1,2 (AUTHOR); Nichita, Mihai‐Virgil³ (AUTHOR); Paun, Vladimir‐Alexandru⁴ (AUTHOR)

• Source: Expert Systems. Jan2025, Vol. 42 Issue 1, p1-22. 22p.

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Population Density of the two-Spotted Spider Mite, Tetranychus urticae (Koch), and its Effect on the Susceptibility of some Cucumber Cultivars in Summer and Winter Plantation.

• Authors : Abo-Elmaged, Tarek M.¹ ; Shehata, Sanaa M. S.²; Embarak, Maged Z.²

• Source: Assiut Journal of Agricultural Sciences. Oct2024, Vol. 55 Issue 4, p130-139. 10p.

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COMPATIBILITY OF Vertimec 1.8% EC WITH OLEANDER EXTRACT AND SOME INSECT PATHOGENS AND FIELD TEST ON RED DUST MITE (Tetranychius urticae KOCH.) ON EGGPLANT AND PEPPER.

• Authors : Mansoor, Mohammed S.¹ ; Mohammed, Ekhlas Z.²

Subjects: *SUSTAINABLE agriculture; *TWO-spotted spider mite; *INSECT pathogens

• Source: Mesopotamia Journal of Agriculture. Sep2024, Vol. 52 Issue 3, p54-70. 17p.

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Tube Formulae for Generalized von Koch Fractals through Scaling Functional Equations

• Authors : Hoffer, Will

Subjects: Mathematical Physics

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