ProphetesAI is thinking...
homogen
Answers
MindMap
Loading...
Sources
homogen
homogen (ˈhɒmədʒɛn) [f. homo- + -gen.] † 1. Bot. (See quot.) Obs.1866 Treas. Bot., Homogens, a name given by Lindley to a division of Exogens characterised by the wood being arranged in the form of wedges, and not in concentric circles. 2. Biol. A part or organ homogenetic with another: see homogene...
Oxford English Dictionary
prophetes.ai
Homogeneity and heterogeneity
Etymology and spelling
The words homogeneous and heterogeneous come from Medieval Latin homogeneus and heterogeneus, from Ancient Greek ὁμογενής (homogenēs
wikipedia.org
en.wikipedia.org
homoplast
homoplast Biol. (ˈhɒməʊplæst) [f. as prec. + Gr. πλαστός moulded: cf. bioplast.] 1. An organ or part homoplastic with another (see next); opp. to homogen 2.1870 Ray Lankester in Ann. Nat. Hist. VI. 39 Such details of agreement..we must set down to the fact that they are to a great degree homoplasts,...
Oxford English Dictionary
prophetes.ai
Total 5
Edition
SCSI-9 – "All She Wants Is" (7:06)
Superpitcher – "Mushroom" (6:32)
Phong Sui – "Wintermute (Burger/Voigt Mix)" (4:37)
Justus Köhncke – "Homogen
wikipedia.org
en.wikipedia.org
homogenous
▪ I. homogenous, a. (həʊˈmɒdʒɪnəs) [f. homo- + Gr. γένος race + -ous.] 1. Biol. = homogenetic 1.1870 Ray Lankester in Ann. Nat. Hist. VI. 36 Structures which are genetically related, in so far as they have a single representative in a common ancestor, may be called homogenous. We may trace an homoge...
Oxford English Dictionary
prophetes.ai
Victor Schlegel
Victor Schlegel (1883) "Theorie der homogen zusammengesetzten Raumgebilde", Nova Acta, Ksl. Leop.-Carol.
wikipedia.org
en.wikipedia.org
System of homogen linear equations in a division ring Let $K$ be a division ring (one does not suppose that $K$ is commutative) and $m,n$ two positive integers such that $m<n$. Consider the system of homogen linear eq...
The system has infinitely many solutions, even when $K$ is non-commutative. The reason is that row reduction is still possible over a non-commutative division ring. * * * Side remark: if $K$ is commutative, the system has infinitely many solutions only if $K$ is infinite. If $K$ is not commutative, ...
prophetes.ai
Charlotte Moorman
In 1966, Beuys, then associated with Fluxus, created his work Infiltration Homogen für Cello, a felt-covered violoncello, in her honor.
wikipedia.org
en.wikipedia.org
Solve $y''-3y'+2y=x^2$ Solve $$y''-3y'+2y=x^2$$ My approach: Homogen solution: $$y = Ae^x +Be^{2x}$$ Particular solution: $$ y_p = x(Ax^2+Bx+C) = Ax^3+Bx^2+Cx $$ $$ y_p' = 3Ax^2 + 2Bx + C$$ $$y_p'' = 6Ax + 2B$$ Pu...
It looks like your method for finding the particular solution is wrong. You want $y_p = ax^2 + bx + c$. I'm not sure why you introduce an extra factor of $x$. Here's a list of trial functions for your particular solution.
prophetes.ai
Schlegel diagram
References
Further reading
Victor Schlegel (1883) Theorie der homogen zusammengesetzten Raumgebilde, Nova Acta, Ksl. Leop.-Carol.
wikipedia.org
en.wikipedia.org
Cadmium exceeding 100ppm in homogen - ฉันรักแปล
Cadmium exceeding 100ppm in homogeneous material in alloys as electrical/mechanical solder joints to electrical conductors located directly on the voice coil in transducers used in high-powered loudspeakers with sound pressure levels of 100 dB (A) and more.
th4.ilovetranslation.com
同质与异质
后面两个单词又来源于两个古希腊语的单词「ὁμογενής」(homogenēs)与「ἑτερογενής」(heterogenēs),它们分别由ὁμός(homos,意为「相同」)和ἕτερος(heteros,意为「不同」)两个前缀以及统一的后缀「γένος」(genos,意为「种」)组成。
wikipedia.org
zh.wikipedia.org
Two differential equations How would I solve these differential equations? $$y'+2y^2=\frac{6}{x^2}$$ I tried finding integral product but couldn't find its integral. And also tried to trasform into homogen equation....
Well, I can figure out the second one. My guess was we could get the left side of the equation to look like $$\frac d{dx}(f(x)e^{2y})=2f(x)e^{2y}y'+f'(x)e^{2y}$$ through the use of an integrating factor. So we have $$\frac{f'(x)}{2f(x)}=\frac1x$$ $$\ln f(x)=2\ln x$$ $$f(x)=x^2$$ To get the equation ...
prophetes.ai
Joseph Beuys
Infiltration Homogen for Piano (performance, 1966)
Beuys performed in Düsseldorf in 1966.
wikipedia.org
en.wikipedia.org
Differential equation with $w$ and $w_0$ Given is the following differential equation \begin{align} y'' +w^2y = cos(w_0x), \\\\\\\ w,w_0>0, w\neq w_0 \\\\\\\ y(0)=1, y'(0)=0 \end{align} So I procede solving the homog...
Hint: Try to solve first $$y_1''+ w^2 y_1 =0$$ Then try to substitute $y_2(x)=A\cos(w_0 x)+B\sin(w_0 x)$ to the original equation, and try to find $A$ and $B$. Then the complete solution will be $$y(x)=y_1(x)+y_2(x)$$ because the linearity: $$y''+w^2y=(y_1''+w^2y_1)+(y_2''+w^2y_2)=(0)+(\cos(w_0 x))=...
prophetes.ai