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单词 convolution
释义

convolutionn.

/kɒnvəˈljuːʃən/
Etymology: noun of action < Latin convolūt-, participial stem of convolvĕre to roll together: see convolve v.
1. The action of folding (obsolete), coiling, twisting, or winding together; the condition of being coiled or convoluted.
ΘΚΠ
the world > movement > motion in specific manner > writhing or twisting movement > [noun]
throwingOE
wringinga1375
twining1398
wrenching1398
wresting1398
writhing?a1400
wrying1566
wreathing1571
convolution1597
twinding1602
contortion1611
distorquement1628
distortion1718
twisting1725
quirling1754
circumgyration1843
the world > space > relative position > folding or folded condition > [noun] > action of folding
reduplication?a1425
foldingc1440
pranking1440
replication1538
convolution1597
rolling1601
fold1609
doubling1634
foldure1823
1597 Bp. J. King Lect. Ionas xxviii. 376 A convolution or folding it vppe togither.
1675 N. Grew Compar. Anat. Trunks ii. vi. 73 The Claspers of a Vine..have also a motion of Convolution.
1678 R. Cudworth True Intellect. Syst. Universe i. ii. 98 Where after many Convolutions and Evolutions..they chanced..to settle.
1730 J. Thomson Autumn in Seasons 164 Tost wide around, O'er the calm sky, in convolution swift.
1835 J. Lindley Introd. Bot. (1848) I. 393 If the convolution is imperfect..the ovules are partially naked.
2. A fold, twist, turn, winding, sinuosity (of anything rolled or coiled up, or of a coiled form).
ΘΚΠ
the world > space > shape > curvature > coil > [noun]
rundlec1300
waif1513
enwrapping1543
convolution1545
entrail?a1549
wreath1555
roundness1572
spire1572
rolling1576
enfold1578
infold1578
obvolution1578
gyre1590
whorl1592
enfoldment1593
twine1600
turn1625
volume1646
volution1752
swirl1786
coil1805
swirling1825
convolute1846
whirl1862
enfolding1873
snaking1888
1545 T. Raynald in tr. E. Roesslin Byrth of Mankynde i. sig. G.iv It hath many conuolucyons as wormes lyeng together haue.
1667 R. Boyle Origine Formes & Qualities (ed. 2) To cast it self into such grand..convolutions as the Cartesians call Vortices.
1682 T. Gibson Anat. (1697) 375 Full of windings, like the convolutions of the guts.
1774 O. Goldsmith Hist. Earth VII. 5 The center round which every succeeding convolution of the shell is formed.
1871 J. Tyndall Fragm. Sci. (ed. 6) II. xvi. 439 Each additional convolution..adds its electro-motive force to that of all the others.
1873 W. Black Princess of Thule vi. 89 The curious convolutions of this rugged coast.
3. Anatomy. Each of the sinuous folds or windings of the surface of the cerebral hemispheres in humans and the higher animals.
ΘΚΠ
the world > life > the body > nervous system > cerebrospinal axis > brain > parts of brain > [noun] > cerebrum > hemisphere > convolutions and parts
circumvolution1578
convolution1615
crotchet1678
gyrus1842
subgyre1889
suboperculum1889
1615 H. Crooke Μικροκοσμογραϕια 449 The convolutions of the Brain.
1804 J. Abernethy Surg. Observ. 203 Upon the surface of the convolutions of the cerebrum.
1880 H. C. Bastian Brain 279 In the lowest Quadrupeds there are no convolutions.
4. Mathematics. An integral function of two or more given functions f1, f2,…, fn of the type ∫…∫f1(u1)f2(u2u1)…fn(xun − 1)du1du2dun−1; an analogous summation.
ΘΚΠ
the world > relative properties > number > calculus > [noun] > integral calculus > integration or integrability > integral
fluent1706
integral1728
gamma function1834
surface integral1867
Riemann integral1894
Cauchy's integral1898
Lebesgue integral1905
Stieltjes integral1914
convolution1934
1934 Amer. Jrnl. Math. 56 662 Bernoulli convolutions.
1935 Trans. Amer. Math. Soc. 38 48 Distribution functions and their convolutions (‘Faltungen’).
1947 Duke Math. Jrnl. 14 236 The convolution of two positive functions is positive.
1963 G. F. Simmons Introd. Topol. xii. 305 Let G = {…, −2, −1, 0, 1, 2,…} be the additive group of integers... The linear operations are defined pointwise,..and the convolution of f and g..by (f*g)(n) = ∑∞m=−∞f(nm)g(m).
1968 P. A. P. Moran Introd. Probability Theory vi. 265 The operation of a convolution..has many of the properties of multiplication but there is not a complete analogy,..since ‘division’ is not always possible... The class of all distributions is made into a semi-group (but not a group) by the operation of convolution.
1979 Nature 1 Mar. 27/1 The procedure we have implemented involves a direct synthesis of a ‘dirty’ map which is the convolution of the true brightness distribution with the response function of a point source.
This entry has not yet been fully updated (first published 1893; most recently modified version published online June 2020).
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