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Data analysis starts with preprocessing raw lidar data. Algorithms are presented and explained for digital filtering, background subtraction, range correction, and merging profiles from multiple receiver channels or from hybrid analog/digital data systems. Analysis techniques for cloud and aerosol lidar data are then illustrated, with examples of raw and range-corrected data followed by the scattering ratio, which can be used to find the transmittance of a cloud or aerosol layer. Analysis of depolarization data from co-polar and cross-polar receiver channels is discussed, and an algorithm is included for separating aerosol depolarization from the total atmospheric depolarization. Other simple techniques that do not require data inversion are then covered, including the slope method and multi-angle lidar. Finally, elastic backscatter lidar inversions are described, with a derivation of the Klett method for a single-component atmosphere (aerosols). The algorithms for a two-component atmosphere (molecules and aerosols) are presented, along with the limitations of this method.
Analog data systems use fast digitizers to convert continuous voltage waveforms into digital signals with discrete values in both time and voltage. The voltage resolution is limited by the digitizer’s number of bits, so the output is in discrete steps, which causes an uncertainty called digitization noise, characterized by the ideal SNR for a given number of bits. The SNR improvement caused by averaging is quantified. Static figures of merit include offset and gain errors and nonlinearities. Dynamic figures of merit include signal-to-noise and distortion ratio, total harmonic distortion, effective number of bits, and spurious free dynamic range, all measured by a fast Fourier transform, and aperture error. Testing methods include the histogram test, which is illustrated with an example. A testing summary table is provided. Photon counting data systems have a discriminator, a shaper, and a counter. The shaper has a dead time between pulses that causes a maximum count rate. Models of the true versus measured count rates are given for both paralyzable and non-paralyzable photon counting systems. Hybrid analog/photon counting data systems are described.
The need for optomechanics arises from the fact that light wavelengths are extremely small compared to the dimensions of optical elements, so the tolerances in locating elements in a lidar system are often small compared to those of more usual mechanical manufacturing. The effects of deformations and tilts on optical wavefronts are illustrated with diagrams for both mirrors and lenses. The elastic modulus and the coefficient of thermal expansions are defined, and these properties are summarized in a table for the most common optical and mechanical materials, along with their densities. Techniques are described for supporting and mounting optical elements to avoid sag due to gravity and distortions due to inappropriate clamping. Kinematic principles for optical mounts are defined. Commercial mechanisms that provide precision motion are described, and the design process of athermalization is mentioned. Finally, design principles for the overall structure of a lidar system are presented, and the structure of an eye safe elastic backscatter lidar is used as an example.
The main components of a lidar receiver include the telescope, a field stop, a collimating lens, an optical filter, a field lens, and a detector. These elements are discussed sequentially. Incidence angle and temperature effects on filter response are quantified, and techniques for filter tuning are described. Common spectral shapes of interference filters are given along with their equivalent rectangular widths. Filter aging effects are described, with examples. Polarization sensitivity in receivers is discussed, along with a review of common lidar polarization analyzers. An actual lidar receiver design is described as an example. The shape of the geometrical function (also called the crossover or overlap function) is shown, and a review of geometric optics is given. Engineering the geometrical function is then discussed at length, with many diagrams. Formulas for finding the start and end of crossover are derived, and a graphical technique is introduced for visualizing the results. A two-receiver method for monitoring much of the geometrical function is illustrated with an example. Finally, comments on methods for achieving lidar transmitter–receiver alignment are presented.
The range of atmospheric scattering particle sizes is compared graphically with the range of wavelengths used in lidar to show that common particles are both much smaller and much larger than the wavelengths. Scattering must therefore be considered in all three regimes, so formulations and important results are described for Rayleigh, Mie, and geometric optics scattering. Aerosols in the troposphere and stratosphere are then described, with sources, sinks, and size ranges. The lidar ratio is defined. Other particle types are found in water and ice clouds, polar stratospheric clouds, and noctilucent clouds. Depolarization by nonspherical particles is described with Stokes vectors and Mueller matrices, and algorithms are given for finding the degree of depolarization from lidar measurement data. Particle classifiers are described, with examples, illustrating classification techniques using lidar ratios, depolarization ratios, and color ratios. The theory of sun photometry is then reviewed, and AERONET data products are described, with examples.
The three most common lidar transmitter-receiver configurations are illustrated, along with the basic transmitter components. The components are described sequentially, starting with the laser, with a table of the most important laser characteristics for lidar systems. Lidar beam expanders are described. Lasers are then discussed in terms of their basic requirements (an active medium, a population inversion, and optical feedback), and the properties of laser light (monochromaticity, directionality, and often polarization). Beam parameters and beam quality are then described starting with the Gaussian beam model. Measures of laser beam quality include the beam propagation ratio, spectral purity, and polarization purity. Methods for changing the wavelength are discussed, including stimulated Raman scattering, harmonic generators, and optical parametric oscillators. Laser safety, eye safety standards in terms of maximum permissible exposure, and laser classes are then covered, and the transmitter of an eye safe elastic backscatter lidar is described as an example, with an illustration and a table of its parameters.
Explore the spectrum of lidar engineering in this one-of-a-kind introduction. For the first time, this multidisciplinary resource covers all the scientific and engineering aspects of atmospheric lidar – including atmospheric science, spectroscopy, lasers and eye safety, classical optics and electro-optics, electrical and mechanical engineering, and software algorithms – in a single comprehensive and authoritative book. Discover up-to-date material not included in any other book, including simple treatments of the lidar crossover range and depolarization in lidar signals, an improved explanation of lidar data inversion algorithms, digital signal processing applications in lidar, and statistical limitations of lidar signal-to-noise ratios. This is an ideal standalone text for students seeking a thorough grounding in lidar, whether through a taught course or self-study.
This Element introduces the exotic wave phenomena arising from the extremely small optical refractive index, and sheds light on the underlying mechanisms, with a primary focus on the basic concepts and fundamental wave physics. The authors reveal the exciting applications of ENZ metamaterials, which have profound impacts over a wide range of fields of science and technology. The sections are organized as follows: in Section 2, the authors demonstrate the extraordinary wave properties in ENZ metamaterials, analyzing the unique wave dynamics and the resulting effects. Section 3 is dedicated to introducing various realization methods of the ENZ metamaterials with periodic and non-periodic styles. The applications of ENZ metamaterials are discussed in Sections 4 and 5, from the perspectives of microwave engineering, optics, and quantum physics. The authors close in Section 6 by presenting an outlook on the development of ENZ metamaterials and discussing the key challenges addressed in future works.
Metamaterials have attracted enormous interests from both physics and engineering communities in the past 20 years, owing to their powerful ability in manipulating electromagnetic waves. However, the functionalities of traditional metamaterials are fixed at the time of fabrication. To control the EM waves dynamically, active components are introduced to the meta-atoms, yielding active metamaterials. Recently, a special kind of active metamaterials, digital coding and programmable metamaterials, are proposed, which can achieve dynamically controllable functionalities using field programmable gate array (FPGA). Most importantly, the digital coding representations of metamaterials set up a bridge between the digital world and physical world, and allow metamaterials to process digital information directly, leading to information metamaterials. In this Element, we review the evolution of information metamaterials, mainly focusing on their basic concepts, design principles, fabrication techniques, experimental measurement and potential applications. Future developments of information metamaterials are also envisioned.
The discovery of artificial electromagnetic materials, called metamaterials, not only redefines the human perception of constitutive parameters in electromagnetic theory, but also brings forward new phenomena, such as negative refraction. We provide a comprehensive introduction to the unique characteristics of metamaterials, starting with Maxwell's equations and the kDB coordinate system, and moving through to theoretical concepts and design principles of negative refraction in metamaterials. For each kind of media, including isotropic, anisotropic and bianisotropic metamaterials, we discuss the characteristic waves and their properties. We show examples of negative refraction both theoretically and experimentally.