Sie können canvas 'context.translate & context.rotate verwenden, um Ihr Bild zu drehen
Hier ist eine Funktion zum Zeichnen eines Bildes, das um die angegebenen Grade gedreht wird:
function drawRotated(degrees){
context.clearRect(0,0,canvas.width,canvas.height);
context.save();
context.translate(canvas.width/2,canvas.height/2);
context.rotate(degrees*Math.PI/180);
context.drawImage(image,-image.width/2,-image.width/2);
context.restore();
}
Hier ist Code und eine Geige: http://jsfiddle.net/m1erickson/6ZsCz/
<!doctype html>
<html>
<head>
<link rel="stylesheet" type="text/css" media="all" href="css/reset.css" />
<script type="text/javascript" src="http://code.jquery.com/jquery.min.js"></script>
<style>
body{ background-color: ivory; }
canvas{border:1px solid red;}
</style>
<script>
$(function(){
var canvas=document.getElementById("canvas");
var ctx=canvas.getContext("2d");
var angleInDegrees=0;
var image=document.createElement("img");
image.onload=function(){
ctx.drawImage(image,canvas.width/2-image.width/2,canvas.height/2-image.width/2);
}
image.src="houseicon.png";
$("#clockwise").click(function(){
angleInDegrees+=30;
drawRotated(angleInDegrees);
});
$("#counterclockwise").click(function(){
angleInDegrees-=30;
drawRotated(angleInDegrees);
});
function drawRotated(degrees){
ctx.clearRect(0,0,canvas.width,canvas.height);
ctx.save();
ctx.translate(canvas.width/2,canvas.height/2);
ctx.rotate(degrees*Math.PI/180);
ctx.drawImage(image,-image.width/2,-image.width/2);
ctx.restore();
}
});
</script>
</head>
<body>
<canvas id="canvas" width=300 height=300></canvas><br>
<button id="clockwise">Rotate right</button>
<button id="counterclockwise">Rotate left</button>
</body>
</html>
Schnellste Methode zur Drehung von 2D-Kontextbildern
Eine allgemeine Bilddrehung, Position und Skalierung.
// no need to use save and restore between calls as it sets the transform rather // than multiply it like ctx.rotate ctx.translate ctx.scale and ctx.transform // Also combining the scale and origin into the one call makes it quicker // x,y position of image center // scale scale of image // rotation in radians. function drawImage(image, x, y, scale, rotation){ ctx.setTransform(scale, 0, 0, scale, x, y); // sets scale and origin ctx.rotate(rotation); ctx.drawImage(image, -image.width / 2, -image.height / 2); }
Wenn Sie den Drehpunkt steuern möchten, verwenden Sie die nächste Funktion
// same as above but cx and cy are the location of the point of rotation // in image pixel coordinates function drawImageCenter(image, x, y, cx, cy, scale, rotation){ ctx.setTransform(scale, 0, 0, scale, x, y); // sets scale and origin ctx.rotate(rotation); ctx.drawImage(image, -cx, -cy); }
Zurücksetzen der 2D-Kontexttransformation
ctx.setTransform(1,0,0,1,0,0); // which is much quicker than save and restore
So drehen Sie das Bild nach links (gegen den Uhrzeigersinn) um 90 Grad
drawImage(image, canvas.width / 2, canvas.height / 2, 1, - Math.PI / 2);
So drehen Sie das Bild um 90 Grad nach rechts (im Uhrzeigersinn)
drawImage(image, canvas.width / 2, canvas.height / 2, 1, Math.PI / 2);
Beispiel zeichnen 500 Bilder übersetzt gedreht skaliert
var image = new Image; image.src = "https://i.stack.imgur.com/C7qq2.png?s=328&g=1"; var canvas = document.createElement("canvas"); var ctx = canvas.getContext("2d"); canvas.style.position = "absolute"; canvas.style.top = "0px"; canvas.style.left = "0px"; document.body.appendChild(canvas); var w,h; function resize(){ w = canvas.width = innerWidth; h = canvas.height = innerHeight;} resize(); window.addEventListener("resize",resize); function rand(min,max){return Math.random() * (max ?(max-min) : min) + (max ? min : 0) } function DO(count,callback){ while (count--) { callback(count) } } const sprites = []; DO(500,()=>{ sprites.push({ x : rand(w), y : rand(h), xr : 0, yr : 0, // actual position of sprite r : rand(Math.PI * 2), scale : rand(0.1,0.25), dx : rand(-2,2), dy : rand(-2,2), dr : rand(-0.2,0.2), }); }); function drawImage(image, spr){ ctx.setTransform(spr.scale, 0, 0, spr.scale, spr.xr, spr.yr); // sets scales and origin ctx.rotate(spr.r); ctx.drawImage(image, -image.width / 2, -image.height / 2); } function update(){ var ihM,iwM; ctx.setTransform(1,0,0,1,0,0); ctx.clearRect(0,0,w,h); if(image.complete){ var iw = image.width; var ih = image.height; for(var i = 0; i < sprites.length; i ++){ var spr = sprites[i]; spr.x += spr.dx; spr.y += spr.dy; spr.r += spr.dr; iwM = iw * spr.scale * 2 + w; ihM = ih * spr.scale * 2 + h; spr.xr = ((spr.x % iwM) + iwM) % iwM - iw * spr.scale; spr.yr = ((spr.y % ihM) + ihM) % ihM - ih * spr.scale; drawImage(image,spr); } } requestAnimationFrame(update); } requestAnimationFrame(update);
quelle
spr.xr
undyr
repräsentieren die gerenderte Koordinate des Sprites. Die ersten beiden Zeilen geben die Breite / Höhe des Bildes (Leinwand) mit Rändern an, mit denen sich das Sprite (von allen Seiten) von der Leinwand entfernen kann. Bei den nächsten beiden wird die Position um die Randgröße nach oben und links versetzt. Die Position der% -Zyklen (wie sich Asteroiden nach links bewegen, erscheint rechts). Die Ränder stellen sicher, dass das Sprite nicht verschwindet und dann auf der gegenüberliegenden Seite wieder angezeigt wird.drawImage
Element zu drehen , ohne escanvas
selbst zu drehen ?Die andere Lösung eignet sich hervorragend für quadratische Bilder. Hier ist eine Lösung, die für ein Bild jeder Dimension funktioniert. Die Leinwand passt immer zum Bild und nicht zur anderen Lösung. Dies kann dazu führen, dass Teile des Bildes abgeschnitten werden.
var canvas; var angleInDegrees=0; var image=document.createElement("img"); image.onload=function(){ drawRotated(0); } image.src="http://greekgear.files.wordpress.com/2011/07/bob-barker.jpg"; $("#clockwise").click(function(){ angleInDegrees+=90 % 360; drawRotated(angleInDegrees); }); $("#counterclockwise").click(function(){ if(angleInDegrees == 0) angleInDegrees = 270; else angleInDegrees-=90 % 360; drawRotated(angleInDegrees); }); function drawRotated(degrees){ if(canvas) document.body.removeChild(canvas); canvas = document.createElement("canvas"); var ctx=canvas.getContext("2d"); canvas.style.width="20%"; if(degrees == 90 || degrees == 270) { canvas.width = image.height; canvas.height = image.width; } else { canvas.width = image.width; canvas.height = image.height; } ctx.clearRect(0,0,canvas.width,canvas.height); if(degrees == 90 || degrees == 270) { ctx.translate(image.height/2,image.width/2); } else { ctx.translate(image.width/2,image.height/2); } ctx.rotate(degrees*Math.PI/180); ctx.drawImage(image,-image.width/2,-image.height/2); document.body.appendChild(canvas); }
http://jsfiddle.net/6ZsCz/1588/
quelle
drawImage
ohne die zu drehencanvas
?Dies ist der einfachste Code zum Zeichnen eines gedrehten und skalierten Bildes:
function drawImage(ctx, image, x, y, w, h, degrees){ ctx.save(); ctx.translate(x+w/2, y+h/2); ctx.rotate(degrees*Math.PI/180.0); ctx.translate(-x-w/2, -y-h/2); ctx.drawImage(image, x, y, w, h); ctx.restore(); }
quelle
drawImage
Element zu drehen , ohne escanvas
selbst zu drehen ? istsave restore
wirklich der einzige Weg?drawImage
Element direkt zu drehen, ohne dasctx
selbst zu drehen ?drawImage
nur zeichnet. Es zeichnet ein Bild auf die Leinwand oder den Kontext. Ich frage mich, ob es möglich ist, das Bild selbst direkt zu drehen, anstatt die Leinwand oder den Kontext zu drehen ...?Wie @markE in seiner Antwort erwähnt
Es ist viel schneller als das Speichern und Wiederherstellen von Kontexten.
Hier ist ein Beispiel
// translate and rotate this.context.translate(x,y); this.context.rotate(radians); this.context.translate(-x,-y); this.context.drawImage(...); // untranslate and unrotate this.context.translate(x, y); this.context.rotate(-radians); this.context.translate(-x,-y);
quelle
drawImage
Element zu drehen , ohne escanvas
selbst zu drehen ?drawImage
direkt *Dies ist ein Bildrotationscode mit vollem Grad. Ich empfehle Ihnen, die folgende Beispiel-App in der jsfiddle zu überprüfen.
https://jsfiddle.net/casamia743/xqh48gno/
Der Prozessablauf dieser Beispiel-App ist
function init() { ... image.onload = function() { app.boundaryRad = Math.atan(image.width / image.height); } ... } /** * NOTE : When source rect is rotated at some rad or degrees, * it's original width and height is no longer usable in the rendered page. * So, calculate projected rect size, that each edge are sum of the * width projection and height projection of the original rect. */ function calcProjectedRectSizeOfRotatedRect(size, rad) { const { width, height } = size; const rectProjectedWidth = Math.abs(width * Math.cos(rad)) + Math.abs(height * Math.sin(rad)); const rectProjectedHeight = Math.abs(width * Math.sin(rad)) + Math.abs(height * Math.cos(rad)); return { width: rectProjectedWidth, height: rectProjectedHeight }; } /** * @callback rotatedImageCallback * @param {DOMString} dataURL - return value of canvas.toDataURL() */ /** * @param {HTMLImageElement} image * @param {object} angle * @property {number} angle.degree * @property {number} angle.rad * @param {rotatedImageCallback} cb * */ function getRotatedImage(image, angle, cb) { const canvas = document.createElement('canvas'); const { degree, rad: _rad } = angle; const rad = _rad || degree * Math.PI / 180 || 0; debug('rad', rad); const { width, height } = calcProjectedRectSizeOfRotatedRect( { width: image.width, height: image.height }, rad ); debug('image size', image.width, image.height); debug('projected size', width, height); canvas.width = Math.ceil(width); canvas.height = Math.ceil(height); const ctx = canvas.getContext('2d'); ctx.save(); const sin_Height = image.height * Math.abs(Math.sin(rad)) const cos_Height = image.height * Math.abs(Math.cos(rad)) const cos_Width = image.width * Math.abs(Math.cos(rad)) const sin_Width = image.width * Math.abs(Math.sin(rad)) debug('sin_Height, cos_Width', sin_Height, cos_Width); debug('cos_Height, sin_Width', cos_Height, sin_Width); let xOrigin, yOrigin; if (rad < app.boundaryRad) { debug('case1'); xOrigin = Math.min(sin_Height, cos_Width); yOrigin = 0; } else if (rad < Math.PI / 2) { debug('case2'); xOrigin = Math.max(sin_Height, cos_Width); yOrigin = 0; } else if (rad < Math.PI / 2 + app.boundaryRad) { debug('case3'); xOrigin = width; yOrigin = Math.min(cos_Height, sin_Width); } else if (rad < Math.PI) { debug('case4'); xOrigin = width; yOrigin = Math.max(cos_Height, sin_Width); } else if (rad < Math.PI + app.boundaryRad) { debug('case5'); xOrigin = Math.max(sin_Height, cos_Width); yOrigin = height; } else if (rad < Math.PI / 2 * 3) { debug('case6'); xOrigin = Math.min(sin_Height, cos_Width); yOrigin = height; } else if (rad < Math.PI / 2 * 3 + app.boundaryRad) { debug('case7'); xOrigin = 0; yOrigin = Math.max(cos_Height, sin_Width); } else if (rad < Math.PI * 2) { debug('case8'); xOrigin = 0; yOrigin = Math.min(cos_Height, sin_Width); } debug('xOrigin, yOrigin', xOrigin, yOrigin) ctx.translate(xOrigin, yOrigin) ctx.rotate(rad); ctx.drawImage(image, 0, 0); if (DEBUG) drawMarker(ctx, 'red'); ctx.restore(); const dataURL = canvas.toDataURL('image/jpg'); cb(dataURL); } function render() { getRotatedImage(app.image, {degree: app.degree}, renderResultImage) }
quelle
drawImage
Element, ohne die gesamte Leinwand selbst zu drehen ?Hier ist etwas, was ich getan habe
var ImgRotator = { angle:parseInt(45), image:{}, src:"", canvasID:"", intervalMS:parseInt(500), jump:parseInt(5), start_action:function(canvasID, imgSrc, interval, jumgAngle){ ImgRotator.jump = jumgAngle; ImgRotator.intervalMS = interval; ImgRotator.canvasID = canvasID; ImgRotator.src = imgSrc ; var image = new Image(); var canvas = document.getElementById(ImgRotator.canvasID); image.onload = function() { ImgRotator.image = image; canvas.height = canvas.width = Math.sqrt( image.width* image.width+image.height*image.height); window.setInterval(ImgRotator.keepRotating,ImgRotator.intervalMS); //theApp.keepRotating(); }; image.src = ImgRotator.src; }, keepRotating:function(){ ImgRotator.angle+=ImgRotator.jump; var canvas = document.getElementById(ImgRotator.canvasID); var ctx = canvas.getContext("2d"); ctx.save(); ctx.clearRect(0,0,canvas.width,canvas.height); ctx.translate(canvas.width/2,canvas.height/2); ctx.rotate(ImgRotator.angle*Math.PI/180); ctx.drawImage(ImgRotator.image, -ImgRotator.image.width/2,-ImgRotator.image.height/2); ctx.restore(); } }
Verwendung
ImgRotator.start_action("canva", "data:image/jpeg;base64,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", 500,15 );
HTML
<canvas id="canva" width="350" height="350" style="border:solid thin black;"></canvas>
quelle
Die Antwort von @Steve Farthing ist absolut richtig.
Wenn Sie jedoch mehr als viermal drehen, wird das Bild von beiden Seiten zugeschnitten. Dafür müssen Sie so vorgehen.
$("#clockwise").click(function(){ angleInDegrees+=90 % 360; drawRotated(angleInDegrees); if(angleInDegrees == 360){ // add this lines angleInDegrees = 0 } });
Dann erhalten Sie das gewünschte Ergebnis. Vielen Dank. Hoffe das hilft jemandem :)
quelle
Warum nicht für die gesamte Seite? Erkennen Sie beim Laden der Seite alle Bilder und drehen Sie sie kontinuierlich.
var RotationCollection = { rotators: [], start_action: function (showBorders, isoverlap) { try { var canvasTemplate = '<canvas id="_ID_" width="350" height="350" ></canvas>'; var ja = 5; $.each($("img"), function (index, val) { var newID = "can_" + index; var can = canvasTemplate.replace("_ID_", newID); if (showBorders == true) $(can).insertAfter($(val)).css({ "border": "solid thin black", "box-shadow": "5px 5px 10px 2px black", "border-raduis": "15px" }); else $(can).insertAfter($(val)); $(val).remove(); var curRot = new RotationClass(newID, $(val).attr('src'), ja * ((0 == index % 2) ? -1 : 1), isoverlap); RotationCollection.rotators[index] = curRot; ja += 5; //return false; }); window.setInterval(function () { $.each(RotationCollection.rotators, function (index, value) { value.drawRotatedImage(); }) }, 500); } catch (err) { console.log(err.message); } } }; function RotationClass(canvasID, imgSrc, jumgAngle, overlap) { var self = this; self.overlap = overlap; self.angle = parseInt(45); self.image = {}; self.src = imgSrc; self.canvasID = canvasID; self.jump = parseInt(jumgAngle); self.start_action = function () { var image = new Image(); var canvas = document.getElementById(self.canvasID); image.onload = function () { self.image = image; canvas.height = canvas.width = Math.sqrt(image.width * image.width + image.height * image.height); self.drawRotatedImage(self); }; image.src = self.src; } self.start_action(); this.drawRotatedImage = function () { var self = this; self.angle += self.jump; var canvas = document.getElementById(self.canvasID); var ctx = canvas.getContext("2d"); ctx.save(); if (self.overlap) ctx.clearRect(0, 0, canvas.width, canvas.height); ctx.translate(canvas.width / 2, canvas.height / 2); ctx.rotate(self.angle * Math.PI / 180); ctx.drawImage(self.image, -self.image.width / 2, -self.image.height / 2); ctx.restore(); } } var theApp = { start_Action: function () { RotationCollection.start_action(true, true); } }; $(document).ready(theApp.start_Action);
Bitte überprüfen Sie die App.start_Action, in der alle Aktionen beginnen. Der HTML-Code kann wie folgt lauten:
<p> Deepika Padukone.<br /> <img alt="deepika" src="data:image/jpeg;base64,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" /> </p> <p> Priyanka Chopra.<br /> <img alt="Priyanka" src="data:image/jpeg;base64,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" /> </p>
Einige Optionen zum Überlappen von Rotationen und Rahmen werden ebenfalls hinzugefügt
quelle