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& l- F% s5 i0 f; U动画库tween.js
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相关资料 http://robertpenner.com/easing/
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: t2 ^3 J- A- W7 h( }# I$ gLinear:无缓动效果;! N9 N2 f) k2 t2 X4 R- T, `# }8 H0 Z4 `
Quadratic:二次方的缓动(t^2);/ ^1 @8 I# i$ E" b4 M# |' R0 o
Cubic:三次方的缓动(t^3);
/ G9 B. ~9 h- [) }: d" V* y, BQuartic:四次方的缓动(t^4);
4 R) \1 J$ C/ l$ Z1 k( g7 OQuintic:五次方的缓动(t^5);
8 Y" y% ] s9 o9 w; DSinusoidal:正弦曲线的缓动(sin(t));
2 x( T* ^0 l$ z! m8 p% MExponential:指数曲线的缓动(2^t);3 g) Z- w" C. t& y& q
Circular:圆形曲线的缓动(sqrt(1-t^2));
# A0 X8 {% b5 k$ T3 r6 } Q# O1 p- |2 }Elastic:指数衰减的正弦曲线缓动;
. f* O' k0 S+ kBack:超过范围的三次方缓动((s+1)*t^3 - s*t^2);
* `& k% |! h* \7 x jBounce:指数衰减的反弹缓动。) o1 m* Z5 J1 I8 S5 l
ps:以上都是自己的烂翻译,希望各位修正。
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/ A* E! u- |1 J, K. L每个效果都分三个缓动方式(方法),分别是:
! N0 F- j# _7 leaseIn:从0开始加速的缓动;
0 E' c+ U, H; ?! _/ p GeaseOut:减速到0的缓动;1 D6 C8 ]1 u% f9 {! P# T5 P, E2 C
easeInOut:前半段从0开始加速,后半段减速到0的缓动。
& ?% S0 E( r% ~4 N其中Linear是无缓动效果,没有以上效果。0 w- c k, W4 g+ z) y
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这是as代码,四个参数分别是:
( }7 \1 o% | _t: current time(当前时间);
4 @9 z8 h1 I7 w$ G9 C; I' `b: beginning value(初始值);# s8 A" k) T/ _# n( q
c: change in value(变化量);
2 O6 x) x a# A/ f8 wd: duration(持续时间)。& _$ I& M# `4 c: t
ps:Elastic和Back有其他可选参数,里面都有说明。4 h N* i7 L1 U ~$ @1 D$ o
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那如何在js中利用这些算法呢?可以看到,虽然是as代码,但里面的程序是可以直接放在js里使用的。1 k# Q& {- i# @( J- b
我们可以定义一个类,把它这部分放在里面:
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8 J- H* Z3 k- k# o( Y1 t" P[mw_shl_code=javascript,true]var Tween = {: [4 w8 }6 ?$ c" v
Linear: function(t,b,c,d){ return c*t/d + b; },1 F# p0 E+ \5 J! p' ?0 Z$ A8 w! t
Quad: {
- b( Z! ~# Z9 ^ easeIn: function(t,b,c,d){
' |( K! T1 @, ]9 }" F, _- A return c*(t/=d)*t + b;* @/ n, p" b' F2 C" m
},2 {- P7 o" B9 ]9 O
easeOut: function(t,b,c,d){
0 P# J, M0 P! \ ?& M return -c *(t/=d)*(t-2) + b;' b) S& _7 O& u8 V' }% M( `" f5 g
},
$ ^4 k8 k+ Y& L' Z3 d' I$ P- q+ Z easeInOut: function(t,b,c,d){
$ ?& q$ f8 w, F+ U3 r" O if ((t/=d/2) < 1) return c/2*t*t + b;
5 F! B! e2 k" L$ [" J+ |0 M3 h return -c/2 * ((--t)*(t-2) - 1) + b;9 G- k1 t& P8 I( Z5 G" I
} }$ T7 e, E* ~% _8 _. z# C
},
! m) R5 \, L, L& h Cubic: {6 Z, o" E+ k& t9 O' `3 W
easeIn: function(t,b,c,d){& V3 Y) v- s; x
return c*(t/=d)*t*t + b;* H0 n$ }2 k3 r
},
, ^, ^* i, B5 _% ~ I* w easeOut: function(t,b,c,d){; ]0 m- W3 { H
return c*((t=t/d-1)*t*t + 1) + b;
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easeInOut: function(t,b,c,d){
; U; X: r/ M$ d0 F if ((t/=d/2) < 1) return c/2*t*t*t + b;
4 P, _2 {8 w+ x$ X1 C) R1 W return c/2*((t-=2)*t*t + 2) + b;
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Quart: {
* L% L) I- h9 R0 n6 [" i( D easeIn: function(t,b,c,d){7 ~9 k* b: @1 D8 l6 s
return c*(t/=d)*t*t*t + b;4 d! r' b) ]! g8 g6 F w$ H
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easeOut: function(t,b,c,d){: @3 o( F1 m+ ~% J2 i; l- I
return -c * ((t=t/d-1)*t*t*t - 1) + b;
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9 o2 W) F y1 t+ |' N: T/ z easeInOut: function(t,b,c,d){$ ?/ j0 x. ` b. d$ e( M
if ((t/=d/2) < 1) return c/2*t*t*t*t + b;
2 l. d( R1 J' l/ e. I+ I return -c/2 * ((t-=2)*t*t*t - 2) + b;/ W2 f" @( I' d8 f2 c3 D$ j" S% {
}
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Quint: {& [+ C& R) h4 s* W' U j7 {
easeIn: function(t,b,c,d){0 |% Z; j5 t o" I% l
return c*(t/=d)*t*t*t*t + b;
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: h6 O! B* m+ Y easeOut: function(t,b,c,d){3 @5 p% o+ L' h$ D! u& o
return c*((t=t/d-1)*t*t*t*t + 1) + b;" p I! M7 }4 N
},' c( D6 V6 }5 C% v t
easeInOut: function(t,b,c,d){2 n, b9 _+ {! C4 s d3 F8 g8 a
if ((t/=d/2) < 1) return c/2*t*t*t*t*t + b;
: W! w( H: P q+ R return c/2*((t-=2)*t*t*t*t + 2) + b;$ M: I- L3 l) u* R3 S4 N# o
}
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Sine: {
* z7 G+ ?8 ~ ]' P: ^% j$ K& P easeIn: function(t,b,c,d){
; j9 @# r/ u0 B' a3 L( Q- R- D$ } return -c * Math.cos(t/d * (Math.PI/2)) + c + b;
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$ \: c, t* b3 ^) ^+ b" v; @ easeOut: function(t,b,c,d){" K9 G7 h- \% }: J6 P9 v' C
return c * Math.sin(t/d * (Math.PI/2)) + b;3 A' W$ ?8 W, P) J! e
},
3 A4 V2 t# y. B0 j/ h. u5 y easeInOut: function(t,b,c,d){$ Y5 y: b' {+ y" _4 a! h
return -c/2 * (Math.cos(Math.PI*t/d) - 1) + b;# r- ] S0 |- e6 G
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Expo: {
4 x% f: z! S( R( m. x easeIn: function(t,b,c,d){
" N1 Q6 r' J8 J3 b Y8 m return (t==0) ? b : c * Math.pow(2, 10 * (t/d - 1)) + b;+ J0 g$ |. _: P1 h
},
# [' j% U# s6 H& A8 h easeOut: function(t,b,c,d){* V$ e3 [" M4 o% P" ]
return (t==d) ? b+c : c * (-Math.pow(2, -10 * t/d) + 1) + b;, V; O# r+ y6 _" t: s( G
}," i2 z5 B3 \$ H# K
easeInOut: function(t,b,c,d){, f% s; X: |* g6 W. j4 o
if (t==0) return b;7 b1 Y1 L) N8 J/ ?6 T
if (t==d) return b+c;
7 v9 {4 V4 A. W z- n if ((t/=d/2) < 1) return c/2 * Math.pow(2, 10 * (t - 1)) + b;
/ H7 `4 |" v/ z" T; w- U return c/2 * (-Math.pow(2, -10 * --t) + 2) + b;7 K7 ~# q- D/ Q7 y# g
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},
2 Y- M# Q2 K, C/ S, b% Y Circ: {
& |& _+ {; b' W! V' V easeIn: function(t,b,c,d){/ {$ b/ E3 ]4 _1 ~
return -c * (Math.sqrt(1 - (t/=d)*t) - 1) + b;
4 y. n8 X; J9 R% V. [ },
2 `% m) h/ {& {. [& r easeOut: function(t,b,c,d){6 }" n+ b% k2 O, v$ i' J t0 x
return c * Math.sqrt(1 - (t=t/d-1)*t) + b;( U/ T n& \ T, s& P$ d( X
},$ j. B$ t0 c% o
easeInOut: function(t,b,c,d){) Q" i8 |) W I6 x/ p
if ((t/=d/2) < 1) return -c/2 * (Math.sqrt(1 - t*t) - 1) + b;
; D3 y( x% ~5 z* g. c% } return c/2 * (Math.sqrt(1 - (t-=2)*t) + 1) + b;9 }# Q* W5 e5 v5 O8 |* Y. o; f
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},
9 A6 W% `9 l X6 }. C0 L }% @8 P5 z. | Elastic: {; |3 _) S- @5 ]* u9 E& X
easeIn: function(t,b,c,d,a,p){1 T5 [) w, y! H
if (t==0) return b; if ((t/=d)==1) return b+c; if (!p) p=d*.3; w) T, O; `7 _/ T, y9 V# w
if (!a || a < Math.abs(c)) { a=c; var s=p/4; }
1 R( I5 q- ^ C5 Y/ b5 J else var s = p/(2*Math.PI) * Math.asin (c/a);
6 a: p& b w! j; b# }/ d9 O return -(a*Math.pow(2,10*(t-=1)) * Math.sin( (t*d-s)*(2*Math.PI)/p )) + b;
q) |% E+ Z* V7 W/ v# ] },
1 Q0 }$ T" P# j; m% J5 g3 Q3 V easeOut: function(t,b,c,d,a,p){4 \- ?( \+ H4 \) R, v4 Y/ E
if (t==0) return b; if ((t/=d)==1) return b+c; if (!p) p=d*.3;9 D; w4 \+ |2 R9 i" V8 E
if (!a || a < Math.abs(c)) { a=c; var s=p/4; }
, V, G2 G g) f J" V else var s = p/(2*Math.PI) * Math.asin (c/a);0 ` J; ?; z0 t2 b9 ?9 H t/ i. r
return (a*Math.pow(2,-10*t) * Math.sin( (t*d-s)*(2*Math.PI)/p ) + c + b);6 ^# `+ V4 o: H; U
},4 W8 \# B' n0 h, \+ Z- e; x. n
easeInOut: function(t,b,c,d,a,p){
( x' I1 d. j) P" y1 h+ A7 [ if (t==0) return b; if ((t/=d/2)==2) return b+c; if (!p) p=d*(.3*1.5);) F) k; j4 S1 Y7 s
if (!a || a < Math.abs(c)) { a=c; var s=p/4; }: Z' Z; Q( ] h6 M4 W8 L
else var s = p/(2*Math.PI) * Math.asin (c/a);7 _3 X; n5 I; Y" Z( ^4 d
if (t < 1) return -.5*(a*Math.pow(2,10*(t-=1)) * Math.sin( (t*d-s)*(2*Math.PI)/p )) + b;9 o0 K' p0 o2 u# H5 L
return a*Math.pow(2,-10*(t-=1)) * Math.sin( (t*d-s)*(2*Math.PI)/p )*.5 + c + b;
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},$ c; M- }4 O% z; B7 N( M2 R
Back: {# z( ]" X7 h+ A1 L
easeIn: function(t,b,c,d,s){# ^$ R& k0 I) X. T6 H0 O# N
if (s == undefined) s = 1.70158;
+ }* p9 ~' A9 t; \' h5 b' f% v return c*(t/=d)*t*((s+1)*t - s) + b;. X2 n# J) @. y; \/ b0 S, g
},7 o1 d, z! D- C0 ^' P- }4 `+ }
easeOut: function(t,b,c,d,s){
9 j. ?% K/ v# J3 ^8 l( q if (s == undefined) s = 1.70158;9 g/ g7 n8 J2 Z* M
return c*((t=t/d-1)*t*((s+1)*t + s) + 1) + b;
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easeInOut: function(t,b,c,d,s){7 p! X- M- y5 Z. |1 z
if (s == undefined) s = 1.70158; 8 f1 P# S9 A( R, A4 q" v
if ((t/=d/2) < 1) return c/2*(t*t*(((s*=(1.525))+1)*t - s)) + b;
+ N! A) A: m" ] return c/2*((t-=2)*t*(((s*=(1.525))+1)*t + s) + 2) + b;* X- [- D' [1 V8 V& L! n ?9 Z
}; R- X% o; f7 q- v a9 R
},
) ^" V% A# |+ o/ `5 j$ ] Bounce: {
; k1 D$ s1 ^$ Z" x* `" g5 j easeIn: function(t,b,c,d){* c5 t8 z% L. a$ U3 b
return c - Tween.Bounce.easeOut(d-t, 0, c, d) + b;
( w8 A- B: V1 a f9 w },
1 R' R) D9 ^7 I easeOut: function(t,b,c,d){7 L$ R' y! z' Y- U s1 ~* q
if ((t/=d) < (1/2.75)) {
3 y" t9 C$ i) u b/ l return c*(7.5625*t*t) + b;
+ ~+ b" F+ z: r8 o- O } else if (t < (2/2.75)) {
& m- y* t' S" T5 }8 b return c*(7.5625*(t-=(1.5/2.75))*t + .75) + b;
* T- _5 U: F$ ]4 P' T } else if (t < (2.5/2.75)) {
9 Q* V8 | f& X! N return c*(7.5625*(t-=(2.25/2.75))*t + .9375) + b;
- Y$ W: f# U3 j } else {
) ^- Y8 e! u( Y) Z# m- U8 z; X, z% p return c*(7.5625*(t-=(2.625/2.75))*t + .984375) + b;. r0 f( c7 @( b! q6 y+ w5 @2 S
}
7 S& U" R& l" @' u },
2 ^" N p9 }$ n$ h easeInOut: function(t,b,c,d){
( @+ c( I' r' Y if (t < d/2) return Tween.Bounce.easeIn(t*2, 0, c, d) * .5 + b;
" B+ ]3 q: C% v' S% g& F& d else return Tween.Bounce.easeOut(t*2-d, 0, c, d) * .5 + c*.5 + b;
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}
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