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Articles 1 - 22 of 22
Full-Text Articles in Physical Sciences and Mathematics
Web-Based Information/Knowledge Sharing System, Sai Laxmi Kotha
Web-Based Information/Knowledge Sharing System, Sai Laxmi Kotha
Theses Digitization Project
The purpose of this web application is to provide knowledge management for an institution and to build a private, custom tailored application which can be locally managed. The system is user-friendly with negligible risk of data mismanagement and a system with a high level of security through different levels of authentication.
Watershed Sanitary Survey: Oak Glen Watershed, Kathryn Brooke Hallberg
Watershed Sanitary Survey: Oak Glen Watershed, Kathryn Brooke Hallberg
Theses Digitization Project
The purpose of the sanitary survey is to protect surface water quality at the source. This project identifies and addresses potential adverse impacts to the Oak Glen watershed, and ensures that Yucaipa Valley Water District complies with all applicable laws and regulations, governed under the California Surface WaterTreatment Rule.
Online Privacy Policy Of The Thirty Dow Jones Corporations: Compliance With Ftc Fair Information Practice Principles And Readability Assessment, Yuanxiang Li
Theses Digitization Project
This project conducted a statistical study of online privacy to examine how well corporations comply with FIPs and assess how easy their privacy was to read.
Orthogonal Polynomials, George Gevork Antashyan
Orthogonal Polynomials, George Gevork Antashyan
Theses Digitization Project
This thesis will show work on Orthogonal Polynomials. In mathematics, the type of polynomials that are orthogonal to each other under inner product are called orthogonal polynomials. Jacobi polynomials, Laguerre polynomials, and Hermite polynomials are examples of classical orthogonal polynomials that was invented in the nineteenth century. The theory of rational approximations is one of the most important applications of orthogonal polynomials.
Cassini Ovals As Elliptic Curves, Nozomi Arakaki
Cassini Ovals As Elliptic Curves, Nozomi Arakaki
Theses Digitization Project
The purpose of this project is to show that Cassini curves that are not lemniscates, when b does not equal 1, represent elliptic curves. It is also shown that the cross-ratios of these elliptic curves are either real numbers or represented by complex numbers on the unit circle on the conplex plane.
Symmetric Generation, Lisa Sanchez
Symmetric Generation, Lisa Sanchez
Theses Digitization Project
The purpose of this project is to conduct a systematic search for finite homomorphic images of infinite semi-direct products mn : N, where m = 2,3,5,7 and N <̲ Sn and construct by hand some of the important homomorphic images that emerge from the search.
An Investigation Of Air Resistance On Projectile Motion From Aristotle To Euler, Michael Edward Clayton
An Investigation Of Air Resistance On Projectile Motion From Aristotle To Euler, Michael Edward Clayton
Theses Digitization Project
From antiquity until today, mathematicians have tried to develop a theory of projectile motion. The development of a theory of projectile motion began with just a basic observation of motion by the great Greek mathematician Aristotle and has evolved to become more than conjecture or hypothesis, but a well developed science of prediciting the flight and accuracy of a projectile in motion. This thesis traces the development of the theory of projectile motion from Greek antiquity to about the mid 1700's.
Leonhard Euler's Contribution To Infinite Polynomials, Jack Dean Meekins
Leonhard Euler's Contribution To Infinite Polynomials, Jack Dean Meekins
Theses Digitization Project
This thesis will focus on Euler's famous method for solving the infinite polynomial. It will show how he manipulated the sine function to find all possible points along the sine function such that the sine A would equal to y; these would be roots of the polynomial. It also shows how Euler set the infinite polynomial equal to the infinite product allowing him to determine which coefficients were equal to which reciprocals of the roots, roots squared, roots cubed, etc.
Prouhet-Tarry-Escott Problem, Juan Manuel Gutierrez
Prouhet-Tarry-Escott Problem, Juan Manuel Gutierrez
Theses Digitization Project
The purpose of this research paper is to gain a deeper understanding of a famous unsolved mathematical problem known as the Prouhet-Terry-Escott Problem. The Prouhet-Terry-Escott Problem is a complex problem that still has much to be discovered. This fascinating problem shows up in many areas of mathematics such as the study of polynomials, graph theory, and the theory of integral quadratic forms.
Investigation Of Arsenic In The Transition Zone Basin Of The Mojave River, Matthew Edward Howard
Investigation Of Arsenic In The Transition Zone Basin Of The Mojave River, Matthew Edward Howard
Theses Digitization Project
The purpose of this project was to identify the source(s) of arsenic in the Transition Zone subbasin of the Mojave River. The transition zone is a sub-section of the Mojave River watershed. The project area is located in the arid southwestern desert region of the United States. 43 monitoring wells were sampled during September of 2010 and October of 2011. The objective of this project is to understand the processes by which arsenic is being released from sediment into groundwater supply. This project is part of an ongoing study of Transition Zone subbasin and will be used in future work …
A Global Positioning System On The Lunar Sphere Utilizing Cubesats, Armani Giann Batista
A Global Positioning System On The Lunar Sphere Utilizing Cubesats, Armani Giann Batista
Theses Digitization Project
The purpose of this thesis was to research the viability and feasibility of a new Lunar GPS that would utilize the CubeSat platform, newly emerging technology, and the consideration of satellites without the large, currently employed, chemically atomic clocks.
Monomial And Permutation Representation Of Groups, Rebeca Maria Blanquet
Monomial And Permutation Representation Of Groups, Rebeca Maria Blanquet
Theses Digitization Project
The purpose of this project is to introduce another method of working with groups, that is more efficient when the groups we wish to work with are of a significantly large finite order. When we wish to work with small finite groups, we use permutations and matrices. Although these two methods are the general methods of working with groups, they are not always efficient.
Online Indian Kitchen Appliances, Sharanpreet Patil
Online Indian Kitchen Appliances, Sharanpreet Patil
Theses Digitization Project
The purpose of this project was to provide an easy online web application for Indian customers to make use of their regular kitchen appliances. There are places where Indian grocery stores are located in distant places. This means customers have to physically visit and look for their kitchen appliances. They have to travel many miles to check for their appliances availability.
Closure Operations In Commutative Rings, Chloette Joy Samsam
Closure Operations In Commutative Rings, Chloette Joy Samsam
Theses Digitization Project
The purpose of this study is to survey different types of closures and closure operations on commutative rings and ideals.
Linear Analysis Of Binary Data As An Aid To Anomaly Detection, Marc Leonard Santoro
Linear Analysis Of Binary Data As An Aid To Anomaly Detection, Marc Leonard Santoro
Theses Digitization Project
This research focused on spreading packed load in increase throughput, rather than the analysis of the packets themselves. Using singular value decomposition to examine the binary structure of the individual packets, it is possible to perform frequency analysis to identify and classify data, thereby potentially allowing for a new type of paradigm for malicious packet/data identification.
Solutions To A Generalized Pell Equation, Kyle Christopher Castro
Solutions To A Generalized Pell Equation, Kyle Christopher Castro
Theses Digitization Project
This study aims to extend the notion of continued fractions to a new field Q (x)*, in order to find solutions to generalized Pell's Equations in Q [x] . The investigation of these new solutions to Pell's Equation will begin with the necessary extensions of theorems as they apply to polynomials with rational coefficients and fractions of such polynomials in order to describe each "family" of solutions.
Feasability [Sic] Of Implementing Alternative Energy Technology On A High School Campus, Mackensey Ann Farmer
Feasability [Sic] Of Implementing Alternative Energy Technology On A High School Campus, Mackensey Ann Farmer
Theses Digitization Project
This study examines ways in which wind turbine and solar panel alternative energy technologies can be utilized on high school campuses. Information collected on how wind turbines and solar panels operate, the size, structure, power output, cost, advantages and disadvantages, was used to determine which specific wind and solar systems would best serve campus needs.
Identity Theft: A Problem Of Complex Systems Or Moral Panic?, Matthew Timothy Tracy
Identity Theft: A Problem Of Complex Systems Or Moral Panic?, Matthew Timothy Tracy
Theses Digitization Project
The purpose of this project showed that identity theft can take on many forms including the theft of bank account numbers, photo ID's, drivers licenses, social security numbers, or credit card numbers. This problem deserves more attention and research than it is currently receiving. Some people view identity theft as an unstoppable crime.
Chaos In Dynamics: The Non-Linear Waterwheel, Abraham Romerohernandez
Chaos In Dynamics: The Non-Linear Waterwheel, Abraham Romerohernandez
Theses Digitization Project
In this study basic principles of Chaos in Dynamics will be presented in the context of Lorenz Equations. In particular, we will see a demonstration of chaotic behavior in the Waterwheel Experiment and show how the dynamics of that experiment are a version of the Lorenz Equations.
Review-It Web Application, Nikhil Reddy Kasireddy
Review-It Web Application, Nikhil Reddy Kasireddy
Theses Digitization Project
The purpose of this application is to help people find the business service they seek, read about the service provided, and read the reviews of previous customers and also the comments of the authenticated service provider/business owner. Review-it fills the gap between the service providers and their service reviewers.
Geochemical Classification Of Placer And Lode Gold Deposits Within The Northern Dome Rock Mountains Of The Quartzsite Mining District, Az, Christina Marie Lopez Velasquez
Geochemical Classification Of Placer And Lode Gold Deposits Within The Northern Dome Rock Mountains Of The Quartzsite Mining District, Az, Christina Marie Lopez Velasquez
Theses Digitization Project
In this study the geochemistry and distribution of placer and lode gold deposits of the northern Dome Rock Mountains near Quartzsite, Arizona wre studied. The primary objectives of this study were to geochemically classify the placer and lode gold deposits of the Quartzsite Mining District, Arizona. Additional objectives were to determine estimates of the economic value and quantity of production of placer and lode gold deposits. Addressing the economic geology of placer gold deposits, the ultimate goal for this geochemical study is to determine the source(s) of the placer gold and determining the economic potential.
Modeling Erosion And Sediment Delivery On Mountain Roads In Upper Deep Creek, Rebecca Louise Franklin
Modeling Erosion And Sediment Delivery On Mountain Roads In Upper Deep Creek, Rebecca Louise Franklin
Theses Digitization Project
Upper Deep Creek is a 250-square mile sub-watershed that is located in a mountainous, forested region of the San Bernardino National Forest in San Bernardino county in Southern California. It is widely acknowledged that in mountainous, forested watersheds, roads are a primary source of excess sediment that can enter stream networks and cause environmental degradation. The goal of this project was to screen the Upper Deep Creek road network using two erosion prediction models, the Washington Road Surface Erosion Model (WARSEM) and the Watershed Erosion Prediction Project (WEPP:Road), in order to identify road segments that are contributing significant amounts of …