Professional Development and Teaching

Free Essays on More Than Base Ball

he loves to pitch so that the batter doesn’t know what he is throwing. â€Å"His technique how to vary the avoidance,† (L4) is saying that he has to pitch different pitches that will keep the batter from making contact with the ball. In lines five and six Francis writes, â€Å"The others throw to be comprehended. He throws to be a moment misunderstood.† By that, he is talking about the other players on the field. They throw simply to another player, not strategically throwing the ball to make a batter a moment off guard. In the next two lines of the poem, Francis uses connotation and alliteration. â€Å"Yet not too much, Not errant, arrant, wild, But every seeming aberration willed.† (L7-8) The use of errant and arrant is both connotation and alliteration. Connotation is the significance of a word in addition to its actual meaning. T... Free Essays on More Than Base Ball Free Essays on More Than Base Ball More Than Baseball Pitchers and poets all have the same goal; to be eccentric, avoid the obvious, to be a moment misunderstood, and no to be errant, arrant, or wild. Robert Francis’ poem, â€Å"The Pitcher,† (653) uses these words to describe a baseball pitcher. Not only is he describing a pitcher, he is describing the criteria of writing a poem. This poem was published in 1953 during baseball’s peak in popularity and back when the game was still innocent. Francis’ use of the paradox in â€Å"The Pitcher,† seizes this normal poem about a baseball position and coverts it into something much more unique. This poem describes the pitcher in all of its lines. In the first four lines, Francis reveals the pitchers art, aim, passion, and technique. â€Å"His art is to be eccentric† (L1), which means that his art is to be odd or to act different. â€Å"His aim is to not hit the mark he seems to aim at,† (L2) meaning that he is aiming at the strike zone, but throwing where the batter will miss the ball. â€Å"His passion is to avoid the obvious,† (L3) in other words he loves to pitch so that the batter doesn’t know what he is throwing. â€Å"His technique how to vary the avoidance,† (L4) is saying that he has to pitch different pitches that will keep the batter from making contact with the ball. In lines five and six Francis writes, â€Å"The others throw to be comprehended. He throws to be a moment misunderstood.† By that, he is talking about the other players on the field. They throw simply to another player, not strategically throwing the ball to make a batter a moment off guard. In the next two lines of the poem, Francis uses connotation and alliteration. â€Å"Yet not too much, Not errant, arrant, wild, But every seeming aberration willed.† (L7-8) The use of errant and arrant is both connotation and alliteration. Connotation is the significance of a word in addition to its actual meaning. T...

Personal and Organization Ethics Term Paper Example | Topics and Well Written Essays - 2000 words

Personal and Organization Ethics - Term Paper Example Values. These are the things that are valued by an organization or an individual. We possess these personal values in which we are either conscious or unconscious about them. Famous and successful people have personal values that had guided them in propelling up to the top. These are needed in coming up with a decision, judgment, and contemplating outcome. I should have known my personal values so that I can make a better choice. Commitment, competence, candor and courage are the values which will guide me to become a future manager. Vision Statement. Having personal vision/mission statement allows me to create a life that truly reflects who I am. This statement will propel the direction of my life and ultimately, to make decisions toward success. As human being, I have a purpose in life and this personal vision/mission statement will be the framework in creating my life a powerful one. It is one of the reasons why we exist though it changes rarely (Peterkin, n.d.). With this own vision, I can picture out my true identity in the future, who I want to be, what I want to do and what to feel which will be grounded by my present. My personal vision statement states like this: â€Å"I will become a manager in the organization I belong, helping transform it into an open organization among its members and take charge in succeeding difficult tasks.† Mission Statement. My personal vision will be manifested in my daily life through writing my own mission statement. The uniqueness of my identity and the person I want to be will be reflected in my personal mission statement. To succeed, the statement should be inspiring and project one self. This will be a step to get to my vision in becoming a future manage. My personal mission statement goes like this: â€Å"To value and live in manner that shows respect to those who surrounds me by fostering healthy relationships, taking charge and succeeding in difficult situations. Accordingly, I will do this by expressing

The Approach of the Law Lords Essay Example | Topics and Well Written Essays - 1750 words

The Approach of the Law Lords - Essay Example When it is impossible to interpret the legislation in a manner that complies with the ECHR, the domestic court must come up with a â€Å"Declaration of Incompatibility†. The point of departure into the enquiry as to whether the Law Lords are now made to legislate human rights is the provision in the Human Rights Act 1998, Section 3 of which reads as follows: â€Å"So far as possible to do so, primary legislation and secondary legislation should be read and given effect in a way which is compatible with Convention rights.† By Convention Rights, one refers to the European Convention on Human Rights, to which the United Kingdom is bound. The crux of the debate is this: does this provision now radically alter the power of Judges, such that they may now effectively ‘legislate’ human rights through interpretation of acts of Parliament? If so, is this change for better or for worse? Observers have noted that â€Å"stocktaking rather than definitive appraisal† (Bonner, et. al., 2003: 549) may be more prudent, given the evolving picture. This paper first looks at the background of Section 3 and how this Section has been developed and crystallised in jurisprudence. After which, this paper shall also argue that this is in consistent with the international obligations of the United Kingdom. Finally, it shall make the argument that the effects of Section 3 is more beneficial than detrimental, in that it establishes with greater certainty the separation between the legislature and the judiciary – a move that complements the recent creation of the Supreme Court as an appellate tribunal over the Law Lords. The main critique, to err on the side of oversimplicity, of those who argue that the Section 3 of the Human Rights Act 1998 is too radical an alteration of the power of judges is that human rights policy in the country will be in the hands of a group of people who were not elected through democratic elections. On the other hand, those who argue for the Human Rights Act, and consequently, the European Convention on Human Rights, state that the imperatives of human rights and justice demand that Parliamentary acts be constantly checked and balanced. Indeed, the requirements of modern governance make it necessary that the branches of government are not given unfettered power and discretion. It goes without saying, for instance, that considerations of peace and order must be weighed against the sacrosanct principles of civil liberties and personal freedoms. Statutory construction Jurisprudence has spoken richly on how to proceed with interpreting legislation in harmony with Article 3. First, it is important to identify the specific statutory provision that is in contravention with the rights under the Human Rights Act (see the case of R v A (No. 2) [2002] 1 AC 45 ). After which, the Court must determine whether or not there is a breach of Convention rights (see the case of Poplar Housing Association v Donaghue [2002 ] QB 48 para 5). The court is then charged with the duty of identifying possible meanings means within the legislation. Jepson states that there are two principal ways by which the

Human resources Corporate culture Assignment Example | Topics and Well Written Essays - 250 words

Human resources Corporate culture - Assignment Example I have seen that the Theory X managers are usually very quick to reach conclusions and are usually wrong in their assumptions but this is not the case with the Theory Y managers who take their time to understand things and then decide for their own selves what the best course of action is (Papa, Daniels, & Spiker, 2008). As far as the assumptions of human nature and standards of behavior within the contexts of influencing organizational cultures are concerned, I have witnessed that the organizational culture is usually backed up with an understanding of the human natures which are spread across the domains of an organization. This also means that the standards of behavior bring about different influences within the making up of the organizational culture which is something very significant indeed. I have seen assumptions of human nature and standards of behavior being at the behest of bringing about significant changes in the course of the human resources management regimes in an org anization. This is because people react differently within varied scenarios and it is important to comprehend such circumstances. Human nature is something that shapes up the entire discussion of the organizational culture and it is about time that one comprehends the true implications of the same.

Dispersion Properties of the Propagation of Linear Waves

Dispersion Properties of the Propagation of Linear Waves ABSTRACT In electron-positron plasmas some of the plasma modes are decoupled due to the equal charge to mass ratio of both species. The dispersion properties of the propagation of linear waves in degenerate electron–positron magnetoplasma are investigated. By using the quantum hydrodynamic equations with magnetic fields of the Wigner–Maxwell system, we have obtained a set of new dispersion relations in which ions’ motions are not considered. The general dielectric tensor is derived using the electron and positron densities and its momentum response to the quantum effects due to Bohm potential and the statistical effect of Femi temperature. It has been demonstrated the importance of magnetic field and its role with the quantum effects in these plasmas which support the propagation of electromagnetic linear waves. Besides, the dispersion relations in case of parallel and perpendicular modes are investigated for different positron-electron density ratios. Keywords: Quantum Plasma; Dispersion relation ; Electron –Positron 1- INTRODUCTION Electron-positron (e-p) plasmas are found in the early universe, in astrophysical objects (e.g., pulsars, super nova remnants, and active galactic nuclei, in ÃŽ ³ -ray bursts, and at the center of the Milky Way galaxy [1]. In such physical systems, the e-p pairs can be created by collisions between particles that are accelerated by electromagnetic and electrostatic waves and/or by gravitational forces. Intense laser-plasma interaction experiments have reported the production of MeV electrons and conclusive evidence of positron production via electron collisions. Positrons have also been created in post disruption plasmas in large tokamaks through collisions between MeV electrons and thermal particles. The progress in the production of positron plasmas of the past two decades makes it possible to consider laboratory experiments on e-p plasmas [2]. The earlier theoretical studies on linear waves in electron–positron plasmas have largely focused on the relativistic regime relevant to astrophysical contexts [3]. This is largely due to the fact that the production of these electron–positron pairs requires high-energy processes. In laboratory plasmas non-relativistic electron–positron plasmas can be created by using two different schemes. In one scheme, a relativistic electron beam when impinges on high Z-target produces positrons in abundance. The relativistic pair of electrons and positrons is then trapped in a magnetic mirror and cools down rapidly by radiation, thus producing non-relativistic pair plasmas. In another scheme positrons can be accumulated from a radioactive source. Such non-relativistic electron–positron plasmas have been produced in the laboratory by many researchers. This has given an impetus to many theoretical works on non-relativistic electron–positron plasmas. Stewart and Laing [4] studied the dispersion properties of linear waves in equal-mass plasmas and found that due to the special symmetry of such plasmas, well known phenomena such as Faraday rotation and whistler wave modes disappear. Iwamoto [5] studied the collective modes in non-relativistic electron–positron plasmas using the kinetic approach. He found that the dispersion relations for longitudinal modes in electron–positron plasma for both unmagnetized and magnetized electron–positron plasmas were similar to the modes in one-component electron or electron–ion plasmas. The transverse modes for the unmagnetized case were also found to be similar. However, the transverse modes in the presence of a magnetic field were found to be different from those in electron–ion plasmas. Studies of wave propagation in electron–positron plasmas contin ue to highlight the role played by the equal mass of electrons and positrons. For example, the low frequency ion acoustic wave, a feature of electron–ion plasmas due to significantly different masses of electrons and ions, has no counterpart in electron–positron plasma. Shukla et al [6] derived a new dispersion relation for low-frequency electrostatic waves in strongly magnetized non-uniform electron–positron plasma. They showed that the dispersion relation admits a new purely growing instability in the presence of equilibrium density and magnetic field inhomogeneties. Linear electrostatic waves in a magnetized four-component, two-temperature electron–positron plasma are investigated by Lazarus et al in Ref. [7]. They have derived a linear dispersion relation for electrostatic waves for the model and analyzed for different wave modes. Dispersion characteristics of these modes at different propagation angles are studied numerically. In this work, The dispersion properties of the propagation of linear waves in degenerate electron–positron magnetoplasma are investigated. By using the quantum hydrodynamic equations with magnetic fields of the Wigner–Maxwell system, we have obtained a set of new dispersion relations in which ions’ motions are not considered. The general dielectric tensor is derived using the electron and positron densities and its momentum response to the quantum effects due to Bohm potential and the statistical effect of Femi temperature. 2- MODELING EQUATIONS We consider quantum plasma composed of electrons and positrons whose background stationary ions. The plasma is immersed in an external magnetic field . The quasi-neutrality condition reads as . From model, the dynamics of these particles are governed by the following continuity equation and the momentum equation: (1) (2) Here and are the number density, the velocity and the mass of particle respectively () and is the plank constant divided by. Let electrons and positrons obey the following pressure law: Where, is the Fermi thermal speed, is the particle Fermi temperature, is the Boltzmann’s constant and is the equilibrium particle number density. We have included both the quantum statistical effects through Fermi temperature and the quantum diffraction in the –dependent. If we set equal to zero and equal the temperature of electrons and positrons, we obtain the classical hydrodynamic equation. Assuming that the plasma is isothermal, the Fermi speeds for different particles may be equal. Using the perturbation technique, assume the quantity representing (n, u, B, E) has the following form where is the unperturbed value and is a small perturbation . Assuming the equilibrium electric field is zero and linearizing the continuity and the momentum equations, we have: (3) (4) Multiplying equation (4) by and Simplifying, we can obtain the following equation: (5) where, , , and Assuming, , then the three components of the fluid velocity can be written as: (6a) (6b) (6c) Where, and The current density and the dielectric permeability of the medium are given: (7) (8) where is the unit tensor. So, we can obtain the dielectric tensor as follows: (9) Where, Then, according to equations (8), (9) The propagation of different electromagnetic linear waves in quantum plasma can be obtained from the following general dispersion relation: (10) Where, is the plasma frequency and . 3- DISCUSSION In this section, we focus our attention on the discussion of some different modes in two cases that the wave vector parallel and perpendicular to the magnetic field . (3.I) Parallel modes So, this case leads to, with . Therefore the general dispersion relation (10) becomes: (11) This gives two dispersion relations. The first one () investigates the dispersion of electrostatic quantum waves included the quantum effects as follows (12) By neglecting the quantum effects, equation (11) describes the following well-known classical modes The second dispersion equation gives: (13) Equation (13) is similar to the dispersion of left and right waves (L- and R- modes). Owing to the symmetry between the positively and negatively charged particles, the dispersion relation for the right circularly polarized wave is identical to the left circularly polarized wave. It has been noted that no quantum effects on these modes. For unmagnetized plasma , the dispersion relation becomes: (14) (3.II) Perpendicular mode In this case, we have So, the general dispersion relation (10) becomes: (15) Where it has the following new elements , , , , , , , In the case of unmagnetized plasma , we have the following two dispersion equations: (16) and (17) The equation (16) is the well known dispersion relation which investigates the propagation of electromagnetic waves in classical unmagnetized plasma.The damping is absent because the phase velocity of the wave obtained from this equation is always greater than the velocity of light, so that no particles can be resonant with the wave. This results is analogous to the one-component electron plasma [5]. While the other relation (17) indicates the dispersion of the waves in electron-positron plasma under the quantum effects. 4- NUMERICAL ANALYSIS AND RESULTS In this section, we are going to investigate the above dispersion relations numerically. Introducing the normalized quantities , , , , and the plasmonic coupling () which describes the ratio of plasmonic energy density to the electron Fermi energy density, we rewrite some of the dispersion relations in both of parallel and perpendicular modes. (4.I) Parallel modes In the first, equation (12), () becomes: (18) Where, . The dispersion relation (17) has two positive solutions, Fig 1, for positron electron density ration with and .One of solutions of the dispersion equation (19) can be investigated in Fig. (2) to study the parallel modes for different density ratios with in quantum plasma . The solution of the normalized dispersion equation (17) has been also displayed in 3D figure (3) for quantum unmagnetized plasma . It is clear from the previous figures that the dispersion relations depend strongly on the density ratio of positron to electron. As the positron density is increased to equal to the electron density, the phase velocity has been increased. In the beginning, with very small positron density the wave frequency equals the electron plasma frequency and decreased with positron density increased. Besides, in the Fig. (4), the dispersion relation of parallel modes is shown for different quantum ratios , in the case of positron-electron density ratio and equal velocities of them . It is clear that the phase velocity of the mode is increased with the increases of plasmonic coupling ratio. (4.II) Perpendicular mode In the case of perpendicular modes, equation (15) can be normalized and solved numerically (here, ). Figure (5) displays the dispersion curves of electromagnetic modes under the effect of different density ratios in classical plasma. Also, the other equation (16) can be solve numerically to give two real solutions. One of them is the same solution approximately of equation (15) (which is clear in Figure (6). The other solution of dispersion equation (16) is displayed in figure (7). It is clear in the figures that the dispersion curves at depend essentially on the positron-electron density ratio . As the positron density increases to equal electron density, the wave frequency is increased to be bigger than the plasma frequency. On the dispersion curves (figures (5) and (6)), it has been noted the phase velocity of modes (+ve slope of the curves) decreases as density ratio increases. But, on the figure (7), the phase velocities of these modes (-ve slope) are the same with changes of the density ratio. They tend to zero with large wave number which means that these modes cannot propagate in plasmas. Figure (8) investigates the dispersion relations of the electromagnetic waves in electron-positron plasma under the quantum effects. It is clear that, in the case of classical plasma, the wave frequency decreases as wave number increases (the phase velocity is negative). But, in the case of quantum plasma (for small ratio ), the wave frequency deceases as wave number increases (the phase velocity is negative). Then, the phase velocity and group velocity tends to zero at definite wave number () depends on the quantum ratio (). For high quantum ratio, the phase velocity starts to be +ve and increases again. 5-CONCLOUSION In this work, The dispersion properties of the propagation of linear waves in degenerate electron–positron magnetoplasma are investigated by using the quantum hydrodynamic equations with magnetic fields of the Wigner–Maxwell system. The general dielectric tensor is derived using the electron and positron densities and its momentum response to the quantum effects due to Bohm potential and the statistical effect of Femi temperature. We have obtained a set of new dispersion relations in two cases that the wave vector parallel or perpendicular to the magnetic field to investigate the linear propagation of different electromagnetic waves. It is clear that the quantum effects increase or decrease the phase velocity of the modes depends on the external magnetic field. Besides, it has shown that the dispersion curves at depend essentially on the positron-electron density ratio such as the positron density is increased to equal electron density, the wave frequency of the modes is increased.. Fig.(1). The dispersion relation (5.19) has two positive solutions for positron electron density ration with and Fig. (2) The dispersion relations of the modes for different density positron-electron ratios with and Fig. (3). The dispersion relations of the parallel modes along density ratioaxis with and Fig.(4). The dispersion relations of different modes for different quantum effects with positron-electron density ratio and velocity ratio .. , Fig. (5.5). The dispersion relations of electromagnetic modes for different ratios in classical plasma. Fig.(6). The dispersion solutions of the equations (5.17) and (5.18) for different density ratios . Fig. (7). The other dispersion solutions of the equation (18) for different density ratios . Fig.(8). 3D plotting for dispersion relation for perpendicular modes in quantum unmagnetized plasma along quantum ratio axis with

Obamas First Inaugural Speech -- Inauguration, American Presidents

Picture this: a cold January day in Washington D.C, the first African American president is about to be inaugurated with a combined audience of over 38 million looking to be inspired. Ted Sorensen, a former speechwriter for John F. Kennedy, believes â€Å"An inaugural address is by definition a defining moment for any new president.† An inaugural address is a stepping stone for each new administration because it creates a first impression; the address marks the time when the president stops trying to win votes and starts taking action. Barack Obama's speech is filled with eloquent language, and it lived up to the expectations of both critics and the public. The speech, as described in the â€Å"Think Again† section of the New York Times was â€Å"...rather than being a sustained performance with a cumulative power [it was] a framework on which a succession of verbal ornaments was hung, and we were being invited not to move forward but to stop and ponder significances only hinted at.† â€Å"’Just words’ is how a president manages to operate. ‘Just words’ is how he engages the spirit of progress for th...