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Nikon D610

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The Nikon D610 is a full-frame DSLR camera announced by Nikon on October 8, 2013. It improves on its predecessor, the Nikon D600 , with a new shutter unit that supports a quiet mode at 3 frames per second and a normal continuous mode at a slightly improved 6 frames per second, as well as improved white balance . The previous model had problems that were traced to its shutter unit.

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35-557: Nikon Z cameras >> PROCESSOR : Pre-EXPEED | EXPEED | EXPEED 2 | EXPEED 3 | EXPEED 4 | EXPEED 5 | EXPEED 6 VIDEO: HD video / Video AF / Uncompressed / 4k video   ⋅   SCREEN: Articulating , Touchscreen   ⋅   BODY FEATURE: Weather Sealed Without full AF-P lens support   ⋅   Without AF-P and without E-type lens support   ⋅   Without an AF motor (needs lenses with integrated motor , except D50 ) This camera-related article

70-451: A million times stronger. When the signal is constant or periodic and the noise is random, it is possible to enhance the SNR by averaging the measurements. In this case the noise goes down as the square root of the number of averaged samples. When a measurement is digitized, the number of bits used to represent the measurement determines the maximum possible signal-to-noise ratio. This is because

105-445: A perfect input signal. If the input signal is already noisy (as is usually the case), the signal's noise may be larger than the quantization noise. Real analog-to-digital converters also have other sources of noise that further decrease the SNR compared to the theoretical maximum from the idealized quantization noise, including the intentional addition of dither . Although noise levels in a digital system can be expressed using SNR, it

140-420: A range of tasks. To increase the system integration on embedded devices , often it is a system on a chip with multi-core processor architecture. The photodiodes employed in an image sensor are color-blind by nature: they can only record shades of grey . To get color into the picture, they are covered with different color filters: red , green and blue ( RGB ) according to the pattern designated by

175-542: Is a stub . You can help Misplaced Pages by expanding it . Image processor An image processor , also known as an image processing engine , image processing unit ( IPU ), or image signal processor ( ISP ), is a type of media processor or specialized digital signal processor (DSP) used for image processing , in digital cameras or other devices. Image processors often employ parallel computing even with SIMD or MIMD technologies to increase speed and efficiency. The digital image processing engine can perform

210-481: Is a software library that supports using image signal processors for the capture of pictures. Signal-to-noise ratio Signal-to-noise ratio ( SNR or S/N ) is a measure used in science and engineering that compares the level of a desired signal to the level of background noise . SNR is defined as the ratio of signal power to noise power , often expressed in decibels . A ratio higher than 1:1 (greater than 0 dB) indicates more signal than noise. SNR

245-403: Is a uniformly distributed random signal with a peak-to-peak amplitude of one quantization level, making the amplitude ratio 2 /1. The formula is then: This relationship is the origin of statements like " 16-bit audio has a dynamic range of 96 dB". Each extra quantization bit increases the dynamic range by roughly 6 dB. Assuming a full-scale sine wave signal (that is, the quantizer

280-483: Is an important parameter that affects the performance and quality of systems that process or transmit signals, such as communication systems , audio systems , radar systems , imaging systems , and data acquisition systems. A high SNR means that the signal is clear and easy to detect or interpret, while a low SNR means that the signal is corrupted or obscured by noise and may be difficult to distinguish or recover. SNR can be improved by various methods, such as increasing

315-466: Is applied to even out any fuzziness that has occurred. To preserve the impression of depth , clarity and fine details, the image processor must sharpen edges and contours. It therefore must detect edges correctly and reproduce them smoothly and without over-sharpening. Image processor users are using industry standard products, application-specific standard products (ASSP) or even application-specific integrated circuits (ASIC) with trade names: Canon's

350-522: Is called DIGIC , Nikon's Expeed , Olympus' TruePic, Panasonic's Venus Engine and Sony's Bionz . Some are known to be based on the Fujitsu Milbeaut , the Texas Instruments OMAP , Panasonic MN103 , Zoran Coach, Altek Sunny or Sanyo image/video processors. ARM architecture processors with its NEON SIMD Media Processing Engines (MPE) are often used in mobile phones . With

385-433: Is employed to characterize sensitivity of imaging systems; see Signal-to-noise ratio (imaging) . Related measures are the " contrast ratio " and the " contrast-to-noise ratio ". Channel signal-to-noise ratio is given by where W is the bandwidth and k a {\displaystyle k_{a}} is modulation index Output signal-to-noise ratio (of AM receiver) is given by Channel signal-to-noise ratio

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420-399: Is given by Output signal-to-noise ratio is given by All real measurements are disturbed by noise. This includes electronic noise , but can also include external events that affect the measured phenomenon — wind, vibrations, the gravitational attraction of the moon, variations of temperature, variations of humidity, etc., depending on what is measured and of the sensitivity of the device. It

455-407: Is more common to use E b /N o , the energy per bit per noise power spectral density. The modulation error ratio (MER) is a measure of the SNR in a digitally modulated signal. For n -bit integers with equal distance between quantization levels ( uniform quantization ) the dynamic range (DR) is also determined. Assuming a uniform distribution of input signal values, the quantization noise

490-411: Is often possible to reduce the noise by controlling the environment. Internal electronic noise of measurement systems can be reduced through the use of low-noise amplifiers . When the characteristics of the noise are known and are different from the signal, it is possible to use a filter to reduce the noise. For example, a lock-in amplifier can extract a narrow bandwidth signal from broadband noise

525-407: Is only an approximation since E ⁡ [ X 2 ] = σ 2 + μ 2 {\displaystyle \operatorname {E} \left[X^{2}\right]=\sigma ^{2}+\mu ^{2}} . It is commonly used in image processing , where the SNR of an image is usually calculated as the ratio of the mean pixel value to the standard deviation of

560-425: Is usually a sine wave at a standardized nominal or alignment level , such as 1 kHz at +4 dBu (1.228 V RMS ). SNR is usually taken to indicate an average signal-to-noise ratio, as it is possible that instantaneous signal-to-noise ratios will be considerably different. The concept can be understood as normalizing the noise level to 1 (0 dB) and measuring how far the signal 'stands out'. In physics,

595-412: Is usually not included while measuring power or energy of a signal. This may cause some confusion among readers, but the resistance factor is not significant for typical operations performed in signal processing, or for computing power ratios. For most cases, the power of a signal would be considered to be simply An alternative definition of SNR is as the reciprocal of the coefficient of variation , i.e.,

630-493: The Bayer filter . As each photodiode records the color information for exactly one pixel of the image, without an image processor there would be a green pixel next to each red and blue pixel. This process, however, is quite complex, and involves a number of different operations. Its quality depends largely on the effectiveness of the algorithms applied to the raw data coming from the sensor. The mathematically manipulated data becomes

665-404: The expected value , which in this case is the mean square of N . If the signal is simply a constant value of s , this equation simplifies to: S N R = s 2 E [ N 2 ] . {\displaystyle \mathrm {SNR} ={\frac {s^{2}}{\mathrm {E} [N^{2}]}}\,.} If the noise has expected value of zero, as is common,

700-479: The gamma value (heightening or lowering the contrast range of an image's mid-tones), subtle tonal gradations, such as in human skin or the blue of the sky , become much more realistic. Noise is a phenomenon found in any electronic circuitry . In digital photography its effect is often visible as random spots of obviously wrong color in an otherwise smoothly-colored area. Noise increases with temperature and exposure times. When higher ISO settings are chosen

735-403: The logarithmic decibel scale. Based upon the definition of decibel, signal and noise may be expressed in decibels (dB) as and In a similar manner, SNR may be expressed in decibels as Using the definition of SNR Using the quotient rule for logarithms Substituting the definitions of SNR, signal, and noise in decibels into the above equation results in an important formula for calculating

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770-410: The average power of an AC signal is defined as the average value of voltage times current; for resistive (non- reactive ) circuits, where voltage and current are in phase, this is equivalent to the product of the rms voltage and current: But in signal processing and communication, one usually assumes that R = 1 Ω {\displaystyle R=1\Omega } so that factor

805-431: The denominator is its variance , the square of its standard deviation σ N . The signal and the noise must be measured the same way, for example as voltages across the same impedance . Their root mean squares can alternatively be used according to: where A is root mean square (RMS) amplitude (for example, RMS voltage). Because many signals have a very wide dynamic range , signals are often expressed using

840-483: The electronic signal in the image sensor is amplified, which at the same time increases the noise level, leading to a lower signal-to-noise ratio . The image processor attempts to separate the noise from the image information and to remove it. This can be quite a challenge, as the image may contain areas with fine textures which, if treated as noise, may lose some of their definition. As the color and brightness values for each pixel are interpolated some image sharpening

875-426: The ever-higher pixel count in image sensors, the image processor's speed becomes more critical: photographers don't want to wait for the camera's image processor to complete its job before they can carry on shooting - they don't even want to notice some processing is going on inside the camera. Therefore, image processors must be optimised to cope with more data in the same or even a shorter period of time. libcamera

910-401: The minimum possible noise level is the error caused by the quantization of the signal, sometimes called quantization noise . This noise level is non-linear and signal-dependent; different calculations exist for different signal models. Quantization noise is modeled as an analog error signal summed with the signal before quantization ("additive noise"). This theoretical maximum SNR assumes

945-434: The noise standard deviation σ {\displaystyle \sigma } does not change between the two states. The Rose criterion (named after Albert Rose ) states that an SNR of at least 5 is needed to be able to distinguish image features with certainty. An SNR less than 5 means less than 100% certainty in identifying image details. Yet another alternative, very specific, and distinct definition of SNR

980-402: The pixel values over a given neighborhood. Sometimes SNR is defined as the square of the alternative definition above, in which case it is equivalent to the more common definition : This definition is closely related to the sensitivity index or d ' , when assuming that the signal has two states separated by signal amplitude μ {\displaystyle \mu } , and

1015-556: The power of background noise (meaningless or unwanted input): where P is average power. Both signal and noise power must be measured at the same or equivalent points in a system, and within the same system bandwidth . The signal-to-noise ratio of a random variable ( S ) to random noise N is: S N R = E [ S 2 ] E [ N 2 ] , {\displaystyle \mathrm {SNR} ={\frac {\mathrm {E} [S^{2}]}{\mathrm {E} [N^{2}]}}\,,} where E refers to

1050-412: The ratio between the strongest un- distorted signal on a channel and the minimum discernible signal, which for most purposes is the noise level. SNR measures the ratio between an arbitrary signal level (not necessarily the most powerful signal possible) and noise. Measuring signal-to-noise ratios requires the selection of a representative or reference signal. In audio engineering , the reference signal

1085-455: The ratio of mean to standard deviation of a signal or measurement: where μ {\displaystyle \mu } is the signal mean or expected value and σ {\displaystyle \sigma } is the standard deviation of the noise, or an estimate thereof. Notice that such an alternative definition is only useful for variables that are always non-negative (such as photon counts and luminance ), and it

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1120-401: The recorded photo file. As stated above, the image processor evaluates the color and brightness data of a given pixel, compares them with the data from neighboring pixels, and then uses a demosaicing algorithm to produce an appropriate color and brightness value for the pixel. The image processor also assesses the whole picture to guess at the correct distribution of contrast . By adjusting

1155-408: The signal and noise are measured and defined. The most common way to express SNR is in decibels, which is a logarithmic scale that makes it easier to compare large or small values. Other definitions of SNR may use different factors or bases for the logarithm, depending on the context and application. One definition of signal-to-noise ratio is the ratio of the power of a signal (meaningful input) to

1190-505: The signal strength, reducing the noise level, filtering out unwanted noise, or using error correction techniques. SNR also determines the maximum possible amount of data that can be transmitted reliably over a given channel, which depends on its bandwidth and SNR. This relationship is described by the Shannon–Hartley theorem , which is a fundamental law of information theory. SNR can be calculated using different formulas depending on how

1225-531: The signal to noise ratio in decibels, when the signal and noise are also in decibels: In the above formula, P is measured in units of power, such as watts (W) or milliwatts (mW), and the signal-to-noise ratio is a pure number. However, when the signal and noise are measured in volts (V) or amperes (A), which are measures of amplitude, they must first be squared to obtain a quantity proportional to power, as shown below: The concepts of signal-to-noise ratio and dynamic range are closely related. Dynamic range measures

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