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similitude
similitude (sɪˈmɪlɪtjuːd) Also 4–5 symyli-, 5 simyli-, 5–6 symyly-, simyly-, symili-, 6 symily-, similytud(e; 5 semeli-, 6 semylytude; 6 similitewd. [a. OF. similitude (= Sp. similitud, It. similitudine), ad. L. similitūdo, f. similis like.] 1. A person or thing resembling, or having the likeness of...
Oxford English Dictionary
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Similitude
The term dynamic similitude is often used as a catch-all because it implies that geometric and kinematic similitude have already been met. Some common applications of similitude and associated dimensionless numbers;
Solid mechanics: structural similitude
Similitude analysis is a powerful
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similitude
similitude/sɪˈmɪlɪtju:d; ?@ -tu:d; sə`mɪləˌtud/ n(fml 文)1 [U] being similar; similarity 相似; 类似.2 [C] comparison; simile 比喻; 明喻 talk in similitudes 说话中用比喻.
牛津英汉双解词典
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Similitude (disambiguation)
Similitude is a concept applicable to the testing of engineering models. Similitude may also refer to:
"Similitude" (Star Trek: Enterprise), an episode from the television series Star Trek: Enterprise
Similarity (geometry
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Similitude (Star Trek: Enterprise)
"Similitude" is the tenth episode from the third season of the television series Star Trek: Enterprise. "Similitude" is the sixth Enterprise episode directed by LeVar Burton.
Reception
The episode first aired on UPN on November 19, 2003.
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"similitude method" for the case: $\nu''-2\nu'+\nu= \frac {e^x}{x}$ As title says... I have already tried things like $\nu(x)=\log(x^{\lambda})e^x$ or $\nu(x)=\dfrac{e^x \lambda}{x}$ But with no success, stinks of...
$$y''-2y'+y= \frac {e^x} x$$ $$y''-y'-(y'-y)= \frac {e^x} x$$ Substitute $h=y'-y$ $$h'-h=\frac {e^x} x$$ Which is a first ODe easy to solve $$ {e^{-x}h'-e^{-x}h}=\frac {1} x$$ $$ {h}{e^{-x}}=\int \frac {dx} x$$ $$ h=y'-y= {e^{x}}(\ln(x)+K)$$ $$ e^{-x}y'-ye^{-x}= \ln(x)+K$$ $$ (ye^{-x})'= \ln(x)+K$$ ...
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The Similitude of a Dream
The Similitude of a Dream is the second studio album by progressive rock supergroup The Neal Morse Band, released on November 11, 2016. The Prog Report said, "‘The Similitude of a Dream’ does the impossible and exceeds all expectations.
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a problem regarding centre of similitude In the book Roger A. Johnson, _Advanced Euclidean Geometry_ on page no. 19 there is a theorem > from a point of intersection of two circles the lines to the centre of simili...
Here $H$ is the internal center of similitude, $H_1$ is the external one, the theorem states that $IH$ bisects $\angle AIC$:!
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Principle of similitude
The principle of similitude is very often used in scientific studies. For example, the study of blood flow known as hemodynamics. Various techniques are implemented when applying the principle of similitude. A well known technique is dimensional analysis.
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Derive formula for coordinates of internal and external centers of similitude. Given 2 circles $(x - x_1)^2 + (y - y_1)^2 = r^2$ and $(x - x_2)^2 + (y - y_2)^2 = r'^2$ (with radii $r, r'$) coordinates of the internal...
Consider the two pairs of similar right triangles (red and blue) in the diagram. !enter image description here Writing $C$ for either $C_{e}$ or $C_{i}$, we have $$\frac{|\overline{AC}|}{a} = \frac{|\overline{BC}|}{b} \qquad\to\qquad a\;|\overline{BC}| = b\;|\overline{AC}|$$ Since $A$, $B$, and $C$ ...
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Similitude of ship models
The different aspects of similitude may thus be defined as follows:
Physical similitude
Similitude of shape: The model has exactly the same geometric Similitude of manoeuvres
While the models must be in correct similitude, this is not enough.
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تماثل (لغة)
أما التماثل (similitude) فهو نطق الحرف بطريقة أقرب إلى الحرف الذي يجاوره من غير استبداله.
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مماثلة
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Proving similarity for a triangle inside another triangle given ratio between sides. > In $\triangle ABC$, $A_1, B_1, C_1$ are points on $BC,CA,AB$ such that $$\frac{BA_1}{A_1C} = \frac{CB_1}{B_1A} = \frac{AC_1}{C_1B}...
Working with vectors we have $$B-A_1 = \delta(A_1-C)$$ so $$A_1 = \frac{B+\delta C}{1+\delta}\\\ B_1=\frac{C+\delta A}{1+\delta}\\\ C_1= \frac{A+\delta B}{1+\delta} $$ Similarly $$A_2=\frac{\delta B_1 + C_1}{1+\delta}=\frac{\delta\frac{C+\delta A}{1+\delta}+\frac{A+\delta B}{1+\delta}}{1+\delta}=\fr...
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Hayes similitude principle
The similitude principle was developed by Wallace D. This principle is known as principle of similitude.
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Trace and identity are the only linear matrix invariants? This question is obviously related to that recent question of mine, but I feel it’s sufficiently different to be posted as a separate question. Let $V$ be a fi...
Let $G=\operatorname{GL}(V)$ be the group of automorphisms of $V$. Then as a $G$-module, $\mathcal L(V)$ is isomorphic to $V\otimes V^*$, and $\hom_k(\mathcal L(V),\mathcal L(V))$ is isomorphic to $V^{\otimes 2}\otimes V^{*\otimes 2}$. Your question is, in this language: > what is the dimension of t...
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