 

光与色的基础知识

（一）光与色彩

光的折射和光谱（电磁波谱）

（二）三颜色刺激理论

三色刺激理论是现代色度学最根本的基石

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)

1. 任何颜色都可以由红绿蓝三基色合成
2. 色彩空间一定至少是三维的立体空间。色彩的固有本质属性。
3. 在人的视网膜上分布有两种细胞，一种是“杆体细胞”，不能分辨亚斯娜色一种是“锥体细胞”，只有当亮度到达一定水平才能被激发，分辨颜色。

人眼大概能区分128种不同的色相和130种不同的色饱和度等级。根据所选的颜色又可进一步区分若干个等级的明暗差别。对于黄色，能分辨出23种明度；对于蓝色，能分辨出16种明度。因此，我们就能计算出人眼大约能分辨出的颜色总数：128 * 130 * 16 = 266240，共二十六万六千二百四十种

（混色系统）

**色彩的基本特性**

色调：

　　色调是各种图像色彩模式下原色的明暗程度，范围级别是从0到255，共256级色调。例如对灰色图像，当色调级别为255时，就是白色，当级别为0时，就是黑色，中间是各种不同程度的灰色。在RGB模式中，色调代表红、绿、蓝三种原色的明暗程度，对绿色就有淡绿、浅绿、深绿等不同的色调。色调是指色彩外观的基本倾向。在明度、纯度、色相这三个要素中，某种因素起主导作用时，就可以称之为某种色调。

 

有彩色系的颜色具有三个基本特性：色相、纯度（也称彩度、饱和度）、明度。在色彩学上也称为色彩的三大要素或色彩的三属性。

1．色相　色相是有彩色的最大特征。所谓色相是指能够比较确切地表示某种颜色色别的名称。从光学物理上讲，各种色相是由射人人眼的光线的光谱成分决定的。对于单色光来说，色相的面貌完全取决于该光线的波长；对于混合色光来说，则取决于各种波长光线的相对量。物体的颜色是由光源的光谱成分和物体表面反射（或透射）的特性决定的。 而色相也就是由原色、间色和复色来构成的。

2．纯度（彩度、饱和度）　色彩的纯度是指色彩的纯净程度，它表示颜色中所含有色成分的比例。 

3.明度　明度是指色彩的明亮程度。各种有色物体由于它们的反射光量的区别而产生颜色的明暗强弱。

4. 饱和度：

　　饱和度是指图像中颜色的浓度。饱和度越高，颜色越饱满，即所谓的青翠欲滴的感觉。饱和度越低，颜色就会显得越陈旧、惨淡，饱和度为0时，图像就为灰度图像。饱和度（Saturation，又称彩度）是指颜色的强度或纯度。饱和度表示色相中灰色分量所占的比例，它使用0%（灰色）至100%（完全饱和）的百分比来度量。在标准色轮上，饱和度从中心到边缘递增。

对比度：

5.对比度是指不同颜色之间的差别。对比度越大，不同颜色之间的反差越大，即所谓的黑白分明，对比度过大，图像就会显得很刺眼。对比度越小，不同颜色之间的反差就越小。

亮度：

6.亮度是各种图像色彩模式下原色的明暗程度。图像亮度增加时，就会显得耀眼或刺眼，亮度越小时，图像就会显得灰暗。

在图像处理中，常见的颜色模型包括HSB(色相、饱和度、亮度)、RGB（红色、绿色、蓝色）、CMYK（青色、品红、黄色、黑色）等，因此，相应的颜色模式也就有RGB、CMYK等。在HSB颜色模型中，色相、饱和度、亮度是对图像属性的基本描述。

 

1、 加色混色

 

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2、 减色混色系统

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3、 中性色混色系统

利用人眼的生理机能，且平均混色

![img](https://chenalna.oss-cn-hangzhou.aliyuncs.com/img/clip_image008.jpg)

 

 

 

 

 

 

 

 

 

 

 

 

 

几种显色 系统

 

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 理想状态的色立体模型

1、减色显色系统

显色系统它是经典（颜料）色彩的基础
 经典艺用色彩学是一种以颜料色彩为载体、偏重色彩心理属性研究的色彩理论体系。它的物理基础是一种显色系统，最常见的是孟塞尔的HVC色彩体系（如图 蒙塞尔色立体）。它是经典颜料色彩的基础。
 显色系统着重研究颜色的分类与标定、色彩的逻辑心理与视觉特征等，为经典艺用色彩学奠定了基础，也是数字色彩理论参照的重要内容。

2、孟塞尔显色系统

孟塞尔是第一个把色调、明度和彩度分离成为[感知均匀](https://zh.wikipedia.org/w/index.php?title=感知均勻&action=edit&redlink=1)和独立的尺度，并且是第一个系统地在三维空间中表达颜色的关系[[1\]](https://zh.wikipedia.org/wiki/孟塞尔颜色系统#cite_note-1)。孟塞尔的颜色立体模型像个双锥体。

南北上下轴（纬度）=明度（value）的深浅，中央轴代表无彩色，即中性色的明度等级。从底部的黑色过渡到顶部的白色共分成11个在感觉上等距离的[灰度等级](https://link.zhihu.com/?target=http%3A//baike.baidu.com/subview/65791/65791.htm)﹐称为孟塞尔明度值。

距中央轴的水平距离=彩度（chroma），表示颜色的纯度，[饱和度](https://link.zhihu.com/?target=http%3A//baike.baidu.com/view/189644.htm)，色度（色彩的纯度）。称为孟塞尔[彩度](https://link.zhihu.com/?target=http%3A//baike.baidu.com/view/270164.htm)（纯度）﹐它表示具有相同明度值的颜色离开[中性色](https://link.zhihu.com/?target=http%3A//baike.baidu.com/subview/2910884/2910884.htm)的程度。彩度最大13个等级。中央轴上的中性色的彩度为 0 ，离开中央轴越远，彩度数值越大 。

经度=色相。由中央轴向水平方向投射的角代表色相。它的各个中心角代表10种色相。其中包括5种主要色相红(R)﹑黄(Y)﹑绿(G)﹑蓝(B)﹑紫(P)和5种中间色相黄红(YR)﹑绿黄(GY)﹑蓝绿(BG)﹑紫蓝(PB)﹑红紫(RP)。每种色相又可分成10个等共100个色相﹐每种主要色相和中间色相的等级都定为5。


 具体颜色的标识形式为：色相 明度/彩度。例如5B 5/10是中等明度（5），高彩度（10）的正蓝色（5B）。

![img](data:image/jpeg;base64,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)

 


 3、[奥斯特瓦德色彩系统](https://zhida.zhihu.com/search?content_id=103455001&content_type=Article&match_order=1&q=奥斯特瓦德色彩系统&zhida_source=entity)

在这个系统认为，所有颜色都是由“黑”（B），“白”（W），“纯色”（F）三种成分按照一定的面积比例[旋转混色](https://zh.wikipedia.org/w/index.php?title=旋转混色&action=edit&redlink=1)得到，而且 W+B+F=100（%）。所以描述一个特定颜色，只要给出三种变量的具体数值就可以了。

 

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奥氏色立体的色相环由24色组成，以红、黄、绿、蓝为主色 ，再增加橙、黄绿、蓝绿、紫四色为次间色，扩展为红、橙、黄、黄绿、绿、蓝绿、蓝、紫8个主色的色相环，然后再将这8个基本色相三等分组成24色相环，并用1——24的数字表示，色相环直径两端的色互为补色。
 明度等级共8级。

将纯色，黑，白放在正三角形[顶点](https://zh.wikipedia.org/wiki/頂點_(幾何))，形成“等色相三角形”。黑白边分成8阶，按照字母顺序从白到黑分别为（白）a, c, e, g, i, l, n, p（黑）。这样平行于白-纯色边的颜色，用两个字母表示，如pe-ne-le-ie-ge,它们的黑色成分是一样的（都是e级），称为“等黑系列”；同理，平行于黑-纯色边的颜色，如la-lc-le-lg-li，成为“等白系列”。

对于有彩色，采用的是“色彩编号”+“白色量”+“黑色量”，即阿拉伯数字加两个字母，如8pa表示纯色的红。

4、 [日本PCCS色彩系统](https://zhida.zhihu.com/search?content_id=103455001&content_type=Article&match_order=1&q=日本PCCS色彩系统&zhida_source=entity)
 日本色彩研究所，于1964年发表了日本色彩研究配色体系Practical Color Co一O rdinate System(简称PC CS)。PCCS主要是以色彩调和为目的的色彩体系。

其最大的特点是将色彩的三属性关系，综合成[色相](https://link.zhihu.com/?target=http%3A//baike.baidu.com/subview/122648/122648.htm)与色调两种观念来构成色调系列的。从色调的观念出发，平面展示了每一个色相的明度关系和[纯度](https://link.zhihu.com/?target=http%3A//baike.baidu.com/view/28408.htm)关系，从每—个色相在色调系列中的位置，明确的分析出色相的明度、纯度的成分含量。

 PCCS色彩体系的色环的结构，是依据"三原色学说"为理论基础的。以红(R)、黄(Y)、蓝(B)为三主色，由红色和黄色产生间色——橙(O)；黄色与蓝色产生间色——绿(G)；蓝包与红色产生间色——紫(P)，组成六色相。在这六个色相中，每两个色相分别再调出三个色相(如图1)．便组成24色色相环。

（二）加色混色系统

CIE1931色彩空间

以CIE－RGB光谱三刺激值为基础，统一了“标准色度观察者光谱三刺激值”，确立了CIE 1931－XYZ系统，称之为“XYZ国际坐标制”，从而奠定了现代色度学的基础。

由x，y，z三基色作轴的xyz锥形空间是一个三维的颜色空间，它包含了所有的可见光色（如图CIE 三维颜色空间 ）。这个三维的颜色空间从原点O开始延伸第一象限（正的八分之一空间），并以平滑曲线作为这个锥形的端面。从原点作射线贯穿这个锥体，射线上的任意两点表示的彩色光都具有相同的彩度和纯度，仅仅亮度不同。注意这里第一次出现了亮度而非明度

色度坐标 (x,y)(是通过 **归一化** 从 (X,Y,Z)计算得到的

因此同一条直线上的色度坐标(x,y)完全相同

- **色度（Hue）**：由 (x,y)在 CIE xy 色度图中的位置决定（如红色区域、蓝色区域）。

**1. 彩度（Chroma）**

- **定义：
       彩度表示颜色的鲜艳程度，即颜色与中性灰（相同明度的灰色）的差异程度。**
  - **在 孟塞尔（Munsell）系统 中，彩度是核心参数之一（与色相、明度并列），数值越高，颜色越鲜艳。**
  - **在 CIE L\*a\*b\* 或 L\*C\*h\* 等均匀颜色空间中，彩度（C****∗\*C\*****∗）通过 a****∗\*a\*****∗ 和 b****∗\*b\*****∗ 计算（C****∗=a****∗2+b****∗2\*C\*****∗=\*a\*****∗2+\*b\*****∗2****）。**
- **特点：**
  - **彩度是心理感知量，与人类视觉对鲜艳度的主观感受直接相关。**
  - **在三维颜色空间中，彩度体现为颜色点距离中心灰度轴（明度轴）的垂直距离。**

**2. 纯度（Purity）**

- **定义：
       纯度表示颜色中单色光（光谱色）与白光的混合比例，是一个物理量。**
  - **激发纯度（Excitation Purity）：在 CIE xy 色度图中，颜色点到白点（如 D65）的距离与到光谱轨迹距离的比值。**
  - **颜色纯度（Colorimetric Purity）：光谱色光在混合光中的能量占比。**
- **特点：**
  - **纯度是客观物理量，基于光谱能量分布计算。**
  - **在 CIE XYZ 锥形空间中，纯度与颜色点沿射线方向的位置有关（距离光谱轨迹越近，纯度越高）。**

亮度Y是独立的，可以不同

- 在 **CIE L\*a\*b\*** **或 L\*C\*h\*** 等均匀颜色空间中，彩度（C∗）通过 a∗ 和 b∗ 计算（C∗=a∗2+b∗2）。

- 在 **CIE xy** **色度图** 中讨论“纯度”；
- 在 **孟塞尔或     CIELAB** 中讨论“彩度”。

**1. 色相的定义**

色相是颜色的基本属性之一，表示红、绿、蓝等不同的颜色类别。在CIE颜色系统中，色相可以通过以下两种方式确定：

- **主波长法**：适用于光谱色或接近光谱色的颜色。
- **补色波长法**：适用于非光谱色（如紫色、洋红等，位于色度图白点与紫边之间）。

 

 

 

这个马蹄形的CIE色度图（也称色品图），包含了可见光的全部色域。通过CIE色度图，我们可以测量任何颜色的波长和纯度；识别互补颜色；定义色彩域，以显示叠加颜色的效果；还可以用CIE色度图比较各种显示器、胶卷、印刷、打印机或其它硬拷贝设备的颜色范围。CIE色度图是一个二维空间，它只反映了光色的彩度和纯度，没有亮度因素。

CIE1931RGB色度系统的三原色是：
 R 700.0nm
 G 546.1nm
 B 435.8nm

马蹄形的CIE色度图就正好适合在这个XYZ三角形中。（如前图 CIE 三维颜色空间）
 在颜色匹配实验中，我们可以选取任意三种颜色，由它们相加混合后能生成这个范围内的任何颜色，那么这三种颜色就称为三原色或三基色。红（R）、绿（G）、蓝（B）是最常用的三基色，也是后来计算机显示颜色的三基色。

 

2、**CIE 1964XYZ 色彩空间**
 但CIE1931色度图有一个致命的缺陷，它是一个视觉非均匀的系统。我们把视力难以察觉的颜色变化的范围称为颜色的宽容量，可以用色度图中椭圆区域表示某种颜色的宽容量，麦克亚当的试验表明在CIE1931或CIE1964色度图中（图8），25种颜色的宽容量及椭圆长轴的方向均不相同，尤其是绿色的宽容量比蓝色的大30余倍，这表明在这种系统中无法建立一个对各种颜色均适用的统一的公差范围，因此这两种色度系统很难用于色彩的质量控制与质量评估。

为此CIE 1960提出均匀色度标尺图和1 964均匀颜色空间，对此进行了修正，基本解决了不均匀性的问题。1960年在CIE1931色度图的基础上压缩绿区，拉伸蓝区，推出一种新型的色度图，此后几经修订，最后成为CIE1976 L*u*v*均匀色彩空间，它用L表示明度，用u、v作为色度坐标。从（图9）可见，在L*u*v*色度图上，25种颜色的宽容量椭圆区大小比较一致，表明这是一种比较均匀的颜色空间，可以用两个色度点之间的距离直接表示颜色的差异。

4、Lab色彩空间



 

Lab模式是由国际照明委员会（CIE）于1976年公布的一种色彩模式。是CIE组织确定的一个理论上包括了人眼可见的所有色彩的色彩模式。
 Lab模式也是由三个通道组成，第一个通道是明度，注意这里是明度。即“L”。a通道的颜色是从红色到深绿；b通道则是从蓝色到黄色。两个分量的变化都是从-120到+120。当a=0、 b=0时显示灰色，同时L=100时为白色，L=0时为黑色。

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三、数码时代的色彩基础知识

 (一) 数字色彩的[RGB色彩模型](https://zhida.zhihu.com/search?content_id=103455001&content_type=Article&match_order=1&q=RGB色彩模型&zhida_source=entity)
 R、G、B三色是常用的光的三基色，红（Red，记为R）、绿（Green，记为G）、蓝（Blue，记为B），它们是计算机显示器及其它数字设备显示颜色的基础。RGB色彩模型是数字色彩最典型、也是最常用的色彩模型。它属于加色法混合，是一种光源色的混合模式。
 加色法混合的特征是：（1）两种不同的彩色光混合生成另一种颜色，且色光混合的次数越多、强度越大，得到的颜色越明亮；（2）如果两种色光混合成白色，它们就被称为互补色；（3）三基色可以混合出其集合范围内的所以颜色；（4）红( R )、绿( G )、蓝( B )三色等量相加生成中性灰色,当R、G、B三色达到最高值时，它们相加后的结果生成白色。

在笛卡尔坐标系里（如图RGB色彩模型 ），RGB色彩模型可以用一个三维的立方体来表示，坐标原点代表黑色（0，0，0），坐标顶点代表白色（255，255，255），坐标轴上的三个立方体顶点分别表示R、G、B三个基色，余下的三个顶点则表示每一个基色的补色，它们分别由同一平面上的两个相邻的顶点加色混合而成。从黑色原点到白色顶点的主对角线上的所有色彩，是无彩色系的灰度颜色。

<二>、色光的减色法混合与MYC色彩模型
 实际上CMY色彩空间就是RGB色彩空间的伴生补空间，把RGB色立方体调转过个，把原来的（ 255 255 255）点调转到（0 0 0）点就是。但这时坐标原点（0 0 0）变为白色，因为它从加法色光混合变成了减色的原料混合。从亮度变为了照度。这样就是补空间的物理本质。


 CMY三色分别是青色、品红色、黄色。青（Cyan, 记为C）、品红（Magenta，记为M）、黄（Yellow，记为Y）是打印机等硬拷贝设备使用的标准色彩，它们分别是红（R）、绿（R）、蓝（B）三基色的补色。打印机等硬拷贝设备把C、M、Y颜料通过纸张等介质打印成图片后，我们就能通过反射光来感知图片的颜色。CMY色彩模型也是数字色彩常用的色彩模型，它属于减色法混合，是一种颜料色彩的混合模式。减色法混合的特征是：（1）两种不同的颜色混合生成另一种颜色，且颜色混合的次数越多，得到的颜色就越灰暗、越混浊；（2）C、M、Y等各种颜色等于从白光中减去它们各自的补色。如：青色等于从白光中减去红光。（3）青（C）、品红（M ）、黄（Y）三色等量混合生成中性灰色, 当C、M、Y三色达到最高值时，混合的结果生成黑色。在实际应用中，由于颜料的化学成分和介质吸收等原因，C、M、Y三色混合后不会产生真正的黑色，因此在打印时要多加一个黑色（Black, 记为K）作为补充。
 在笛卡尔坐标系里，CMY色彩模型也用一个三维的立方体来表示，（如图CMY 色彩模型）与RGB色彩模型不同的是，CMY的坐标原点代表白色（0，0，0），坐标顶点代表黑色（255，255，255），相当于把RGB立方体倒过来。

CMY三色就是我们从小学画是常常听到的所谓红、黄、蓝三原色，它们的色相跟绘画颜料的湖蓝、玫瑰红、柠檬黄接近。计算机里的CMY色彩模型，就是模仿显色系统的减色法色彩模型。

 

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

<三>、数码色彩的色彩模型 HSB
 1、基于传统CIE色彩空间的HSB色彩空间
 在经典艺用色彩学中，我们只知道一种“色彩三属性”，实际上它只是对人们主观感受色彩的心理描述，是建立在人的主观感受之上的对色彩属性表达，色度学称之为“色彩三属性”：色相（Hue，记为H）、饱和度（Saturation，记为S）、 明度（Value，记为V）。（然而大抵是在说亮度）

 

<四>、数码色彩的色彩模型Lab
 Lab色彩空间可以说是Photoshop中最富传奇色彩的空间，它不依赖任何设备、任何模式，因为它是人眼所能看到的最大色彩空间，它是Photoshop中所有色彩相互转换的中间平台和，我们甚至可以毫不夸张地说它是Photoshop色彩板块的基石，没有它Photoshop的色彩管理和运行就是一句空话。
 它源自CIE 的Lab1976的色彩空间，然而它绝不等同于CIE Lab1976的色彩空间,甚至可以说两者就根本不是一回事。源自CIE 的Lab1976的色彩空间的色空间是一个两头尖的梭子形结构，两个尖头一头是黑色，另一头是白色，最大剖面处是相当于色相环的平面。
 而Photoshop的Lab色彩空间则是标准的笛卡尔直角坐标空间。最关键还是它的两个端面，其一L（明度）=0 并不是一团漆黑，而是黑得有层次，另一个端面L（明度）=100 白也白得有颜色。
 相当多的专家都认为：Photoshop的Lab色彩空间一方面最大限度真实地还原了人眼的视觉感官，另一方面则更加准确地还原了客观场景的色彩 。

Canny算子

 