Ikeda Kentaro | Research Fellow Faculty Of Agriculture Kyushu University

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概要

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著作論文

Introducing Viewpoints of Mechanics into Basic Growth Analysis (1) : Three Aspects of Growth Mechanics compared with Three Law of Motion
Introducing Complex Numbers into Basic Growth Functions (8) : A Series of Hypotheses for Appearance of exp(θ) from Complex Representation of `0=1+(-1)' under the Concept of Symmetry
Introducing Complex Numbers into Basic Growth Functions (7) : Differences between '1' and '-1' in their Hypothetic Breakdown into Complex Numbers and Application to Definite Integral of exp(t) Expanded into Infinite Series
Introducing Complex Numbers into Basic Growth Functions (6) : Hypothetic Breakdown of '1' into Complex Numbers and Application to Definite Integral of exp(t) Expanded into Infinite Series
Hypothetic Incomplete Pair Disappearances of Complex Numbers Forming '0=(-1)+1'in the Application to Complex Representation of Some Aspects of Ruminant Agriculture
Basic Production Analysis of Forages using a Factor of Light Interception Property o Canopy
A Note on Searching Digits of Circular Ratio and Napier's Number for Numerically Expressed Information on Ruminant Agriculture
Introducing Viewpoints of Mechanics into Basic Growth Analysis (3) : Applying Growth Force and Leaf-Light Complex to Production and Digestion, Analyses of Forages
Philosophical Properites of Euler's Formula in its Application to Symbolic Representation of Some Aspects of Ruminant Agriculture
A Stereographic Representation of Euler's Formula to Show Spirals and Topological Similarities to Micro-Structures in Ruminants and Forages
Exponential Functions with Base e in Growth Analysis and Deriving Them from Rotations of Axes of Time Described using Euler's Formula
Basic Growth Analysis and Symmetric Properties of Exponential Function with Base e
An Intersection of Ruminant Production and Forage Production
Introducing Complex Numbers into Basic Growth Functions (4) : Hypothetic Appearance of Exponential Function with Base e from the Complex Representation of '0+(-1)+1'
Introducing Complex Numbers into Basic Growth Functions (3) : Symmetry Breakdown in Complex REpresentation of '0=(-1) + 1' int Definite Integral of Exponential Function with Base e Expanded into Infinite Series
Introducing Complex Numbers into Basic Growth FUnctions (2) : Applying Complex Representation of '(-1) +1' to Definite Integral of Exponential Function with Base e Expanded into Infinite Series
Introducingg Complex Numbers into Basic Growth Functions (1) : Applying Complex Representation of '1' to Differentiation of Exponential Function with Base e Expanded into Infinite Series

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