Justin Brown

When was the last time you took the time to take notice of the world around you? The sounds and the smells in the air; the feel of the earth beneath your feet, or the sights of the scenes surrounding you? We can sometimes take our Senses for granted, never truly understanding the power they have in helping us understand and experience the world we live in. The slightest touch or the smallest whisper can help us connect to the things around us in very real ways that we can never fully comprehend. Whether that be in the struggles of finding an identity within the vast unyielding world, the guilt and regret of a man trying to make amends with the consequences of his past, or the trials of a young violinist, finding solace in music in an attempt to believe in herself. These stories bring to light the importance of being aware of your Senses and the role they play in the experiences of your life. Making sense of your Senses can help you make sense of the world.

This book gives a comprehensive treatment of the Grassmannian varieties and their Schubert subvarieties, focusing on the geometric and representation-theoretic aspects of Grassmannian varieties. Research of Grassmannian varieties is centered at the crossroads of commutative algebra, algebraic geometry, representation theory, and combinatorics. Therefore, this text uniquely presents an exciting playing field for graduate students and researchers in mathematics, physics, and computer science, to expand their knowledge in the field of algebraic geometry. The standard monomial theory (SMT) for the Grassmannian varieties and their Schubert subvarieties are introduced and the text presents some important applications of SMT including the Cohen–Macaulay property, normality, unique factoriality, Gorenstein property, singular loci of Schubert varieties, toric degenerations of Schubert varieties, and the relationship between Schubert varieties and classical invariant theory. This text would serve well as a reference book for a graduate work on Grassmannian varieties and would be an excellent supplementary text for several courses including those in geometry of spherical varieties, Schubert varieties, advanced topics in geometric and differential topology, representation theory of compact and reductive groups, Lie theory, toric varieties, geometric representation theory, and singularity theory. The reader should have some familiarity with commutative algebra and algebraic geometry.

Bio-Instructive Scaffolds for Musculoskeletal Tissue Engineering and Regenerative Medicine explores musculoskeletal tissue growth and development across populations, ranging from elite athletes to the elderly. The regeneration and reparation of musculoskeletal tissues present the unique challenges of requiring both the need to withstand distinct forces applied to the body and ability to support cell populations. The book is separated into sections based on tissue type, including bone, cartilage, ligament and tendon, muscle, and musculoskeletal tissue interfaces. Within each tissue type, the chapters are subcategorized into strategies focused on cells, hydrogels, polymers, and other materials (i.e. ceramics and metals) utilized in musculoskeletal tissue engineering applications. In each chapter, the relationships that exist amongst the strategy, stem cell differentiation and somatic cell specialization at the intracellular level are emphasized. Examples include intracellular signaling through growth factor delivery, geometry sensing of the surrounding network, and cell signaling that stems from altered population dynamics.

Life can be seen from a many different viewpoints and perspectives. Each of us sees the world around us slightly differently from anyone else, either by experience, compassion, knowledge or ignorance. Everyone has the capacity for all of these but will always react depending on the events of their past and the consequences they might have on their future. Whether this is choosing the right path to take on the journey of life, the quiet contemplations whilst witnessing the sun set on the day, or the courage needed to conquer your inner fear; they are all done with the internal reflections upon your life and your soul. Just like looking at yourself in the mirror, we all look at ourselves from different angles in order to see the better parts of us. We see what we want to see, but not necessarily what we need to see. Only by looking inwards instead of outwards, can we see our true reflection. Delve into the worlds of serenity, chaos, fear and love and witness some of the many varied and different angles of reflection.

Google is the most popular search engine ever created, but Google’s search capabilities are so powerful, they sometimes discover content that no one ever intended to be publicly available on the Web, including social security numbers, credit card numbers, trade secrets, and federally classified documents. Google Hacking for Penetration Testers, Third Edition, shows you how security professionals and system administratord manipulate Google to find this sensitive information and "self-police" their own organizations. You will learn how Google Maps and Google Earth provide pinpoint military accuracy, see how bad guys can manipulate Google to create super worms, and see how they can "mash up" Google with Facebook, LinkedIn, and more for passive reconnaissance. This third edition includes completely updated content throughout and all new hacks such as Google scripting and using Google hacking with other search engines and APIs. Noted author Johnny Long, founder of Hackers for Charity, gives you all the tools you need to conduct the ultimate open source reconnaissance and penetration testing.

This book gives a comprehensive treatment of the Grassmannian varieties and their Schubert subvarieties, focusing on the geometric and representation-theoretic aspects of Grassmannian varieties. Research of Grassmannian varieties is centered at the crossroads of commutative algebra, algebraic geometry, representation theory, and combinatorics. Therefore, this text uniquely presents an exciting playing field for graduate students and researchers in mathematics, physics, and computer science, to expand their knowledge in the field of algebraic geometry. The standard monomial theory (SMT) for the Grassmannian varieties and their Schubert subvarieties are introduced and the text presents some important applications of SMT including the Cohen–Macaulay property, normality, unique factoriality, Gorenstein property, singular loci of Schubert varieties, toric degenerations of Schubert varieties, and the relationship between Schubert varieties and classical invariant theory. This text would serve well as a reference book for a graduate work on Grassmannian varieties and would be an excellent supplementary text for several courses including those in geometry of spherical varieties, Schubert varieties, advanced topics in geometric and differential topology, representation theory of compact and reductive groups, Lie theory, toric varieties, geometric representation theory, and singularity theory. The reader should have some familiarity with commutative algebra and algebraic geometry.

Dining Through The Seasons is aimed at the aspirational home cook, the book is full of seasonal starters, mains and desserts to help you prepare fantastic food that's not only delicious and simple to make, but also uses ingredients which are in season.