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  • Collinear Holography : Devices, Materials, Data Storage
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    Collinear Holography Provides state-of-the-art, in-depth knowledge on the principles, devices, and applications of collinear holography In the era of Big Data, traditional magnetic and optical storage technologies are unable to satisfy the growing demand for reliable, scalable, cost-effective, and energy-efficient data storage.Holographic storage, considered the most promising technology for meeting the future storage needs of the information age, adopts a three-dimensional volume storage mode with a theoretical storage density vastly greater than conventional optical disks. Collinear Holography: Devices, Materials, Data Storage is a comprehensive, up-to-date account of the volumetric recording technology that combines large storage capacities with high transfer rates and exceptional reliability in optical data storage systems.Written by pioneers in the field, this authoritative book provides detailed coverage of the key technological approaches, theories, applications, systems, devices, and components in the rapidly advancing field of holographic data storage. Explains the principles of collinear holography, its different system setups, key devices and components, and current challenges Describes the materials, data and media formats, servo controls, and read/write characteristics of collinear holography storage systems Details collinear holography in current applications such as holo-printing, ­correlation, and encryption Discusses futures technologies including the Holographic Versatile Disc (HVD) and the The Holographic Versatile Card (HVC) Collinear Holography: Devices, Materials, Data Storage is an indispensable resource for applied physicists, electrical engineers, and materials and information scientists in both academia and industry.

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  • What are collinear vectors?

    Collinear vectors are vectors that lie on the same straight line or are parallel to each other. This means that they have the same direction or are in the opposite direction of each other. Collinear vectors can be scaled versions of each other, meaning one vector is a multiple of the other. In other words, collinear vectors have the same or opposite direction and are located on the same line or parallel lines.

  • Are the vectors collinear?

    To determine if the vectors are collinear, we need to check if one vector is a scalar multiple of the other. If the vectors are collinear, then one vector can be obtained by multiplying the other vector by a scalar. If the vectors are not collinear, then they will not be scalar multiples of each other.

  • Are two identical vectors collinear?

    Yes, two identical vectors are collinear. Collinear vectors are vectors that lie on the same line or are parallel to each other. Since identical vectors have the same direction and magnitude, they are considered collinear.

  • Why must direction vectors not be collinear?

    Direction vectors must not be collinear because if they are, it means that they are parallel and point in the same or opposite direction. This would imply that the two vectors represent the same direction, making one of them redundant. In the context of linear algebra and vector operations, having collinear direction vectors would not provide independent information about the directions in which the vectors are pointing, which is essential for various calculations and applications. Therefore, non-collinear direction vectors are necessary to represent distinct and meaningful directions in vector spaces.

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    Know Your Nature: British Wildlife


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    Green Tech: Protecting Nature and Wildlife

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  • Nature Tales : Encounters with Britain's Wildlife
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  • Huntress
    Huntress

    Nature is out of balance in the human world. The sun hasn't shone in years, and crops are failing.Worse yet, strange and hostile creatures have begun to appear.The people's survival hangs in the balance. To solve the crisis, the oracle stones are cast, and Kaede and Taisin are picked to go on a dangerous and unheard-of journey to Tanlili, the city of the Fairy Queen.Taisin is a sage, thrumming with magic, and Kaede is of the earth, without a speck of the otherworldly. And yet their two destinies are drawn together during the mission.As members of their party succumb to unearthly attacks and fairy tricks, the two come to rely on each other and even begin to fall in love.But the Kingdom needs only one huntress to save it, and what it takes could tear Kaede and Taisin apart forever. . .

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  • Is the goddess Selene Artemis?

    No, the goddess Selene is not Artemis. In Greek mythology, Selene is the goddess of the moon, while Artemis is the goddess of the hunt, wilderness, and childbirth. Although they are both associated with the night and the moon, they are distinct deities with their own unique attributes and roles in mythology. Selene is often depicted as driving a chariot across the night sky, while Artemis is known for her skill in hunting and her association with wild animals.

  • How can one check if vectors are collinear?

    To check if vectors are collinear, one can calculate the cross product of the two vectors. If the cross product is zero, then the vectors are collinear. Another method is to check if the ratio of the components of the two vectors is constant. If the ratio is constant, then the vectors are collinear. Additionally, one can also check if the vectors lie on the same line or if they are scalar multiples of each other.

  • How is it calculated whether vectors are collinear?

    Two vectors are considered collinear if they are scalar multiples of each other. This means that one vector can be obtained by multiplying the other vector by a scalar. Mathematically, two vectors are collinear if v1 = k*v2, where v1 and v2 are the two vectors and k is a scalar. This can be checked by comparing the components of the two vectors and seeing if one can be obtained by multiplying the other by a scalar.

  • What is the task when dealing with collinear vectors?

    When dealing with collinear vectors, the task is to determine if the vectors are parallel or antiparallel. This involves checking if the vectors have the same direction (parallel) or opposite directions (antiparallel) while lying on the same line. To do this, one can use the dot product of the vectors; if the dot product is positive, the vectors are parallel, and if it is negative, the vectors are antiparallel. If the dot product is zero, the vectors are orthogonal.

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