unimore/triennale-appunti-steffo
unimore/triennale-appunti-steffo
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Update a lot of stuff!

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Steffo 2019-12-08 18:20:03 +01:00
parent 809302fedd
commit 65fcb902d7
48 changed files with 8611 additions and 9900 deletions
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2
src/components/panel.css
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@ -4,5 +4,5 @@
border-radius: 4px;
margin: 4px;
height: calc(100% - 8px);
min-width: 200px;
min-width: 256px;
}

4
src/index.css
View file

@ -27,4 +27,8 @@ a:hover {
a:active {
color: #ffffff;
}
img {
max-width: 100%;
}

14
src/index.js
View file

@ -1,7 +1,10 @@
import './index.css';
import style from './index.css';
import { Component } from 'preact';
import Algoritmi from './pages/algoritmi';
import Router from 'preact-router';
import Home from './pages/home';
import Fisica from './pages/fisica';
import VlDiGeometria from './pages/vldigeometria';
import MingwInstall from './pages/mingwinstall';
import Copyright from './components/copyright';
const r = String.raw;
@ -10,7 +13,12 @@ export default class App extends Component {
render() {
return (
<div id="app">
<Fisica></Fisica>
<Router>
<Home path="/"></Home>
<Fisica path="/fisica"></Fisica>
<VlDiGeometria path="/vldigeometria"></VlDiGeometria>
<MingwInstall path="/mingwinstall"></MingwInstall>
</Router>
<Copyright></Copyright>
</div>
);

18
src/pages/algoritmi.js
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@ -1,18 +0,0 @@
import { Component } from 'preact';
import Panel from '../components/panel';
import Markdown from '../components/markdown';
const r = String.raw;
export default class Algoritmi extends Component {
render() {
return (
<div>
<h1>Algoritmi (2018)</h1>
<Panel>
TODO
</Panel>
</div>
)
}
}

100
src/pages/fisica.js
View file

@ -13,7 +13,7 @@ export default class Fisica extends Component {
render() {
return (
<div>
<h1>Fisica (2019)</h1>
<h1>Fisica</h1>
<h2>Vettori</h2>
<Split>
<Panel>
@ -1112,6 +1112,17 @@ export default class Fisica extends Component {
Magnetismo
</h2>
<Split>
<Panel>
<h3>
Permeabilità magnetica dello spazio vuoto
</h3>
<p>
E' una costante fisica fondamentale che rappresenta quanto un materiale si magnetizza facilmente.
</p>
<p>
<Latex>{r`\mu_0 = 4 \pi \cdot 10^{-7} \frac{H}{m}`}</Latex> (<Latex>{r`\frac{N}{A^2}`}</Latex>)
</p>
</Panel>
<Panel>
<h3>
Campo magnetico
@ -1120,10 +1131,7 @@ export default class Fisica extends Component {
Come un campo elettrico, ma per i magneti.
</p>
<p>
<Latex>B</Latex>
</p>
<p>
La sua unità di misura è il Tesla (<Latex>T</Latex>).
Il suo simbolo è <Latex>{r`B`}</Latex>, e la sua unità di misura è il Tesla (<Latex>T</Latex>).
</p>
</Panel>
<Panel>
@ -1133,6 +1141,9 @@ export default class Fisica extends Component {
<p>
Come il flusso elettrico, ma per campi magnetici.
</p>
<p>
Il suo simbolo è <Latex>{r`\Phi_B`}</Latex> e la sua unità di misura è il Weber (<Latex>{r`Wb = T \cdot m^2`}</Latex>).
</p>
</Panel>
<Panel>
<h3>
@ -1143,14 +1154,14 @@ export default class Fisica extends Component {
</p>
</Panel>
</Split>
<h2>
Forze magnetiche
</h2>
<Split>
<Panel>
<h3>
Forza magnetica su carica puntiforme
Forza magnetica su carica puntiforme <small>(Forza di Lorentz)</small>
</h3>
<p>
<i>Anche detta <b>forza di Lorentz</b>.</i>
</p>
<p>
I campi magnetici applicano una forza sulle cariche vicine:
</p>
@ -1175,7 +1186,13 @@ export default class Fisica extends Component {
I campi magnetici influenzano anche le cariche presenti in un conduttore:
</p>
<p>
<Latex>{r`\vec{F} = I \cdot (\vec{L} \times \vec{B})`}</Latex>
<Latex>{r`\vec{F}_{magnetica} = I \cdot (\vec{L} \times \vec{B})`}</Latex>
</p>
<p>
Dove <Latex>{r`\vec{L}`}</Latex> è un vettore che punta nella direzione di scorrimento della corrente.
</p>
<p>
<Todo>Modulo di L?</Todo>
</p>
</Panel>
</Split>
@ -1202,7 +1219,68 @@ export default class Fisica extends Component {
All'interno del solenoide si crea un campo (quasi) uniforme:
</p>
<p>
<Latex>{r`B = \mu_0 \cdot I \cdot \frac{A_{vvolgimenti}}{L_unghezzafilo}`}</Latex>
<Latex>{r`\left | \vec{B} \right | = \mu_0 \cdot I \cdot \frac{A_{vvolgimenti}}{L_{unghezzafilo}}`}</Latex>
</p>
</Panel>
<Panel>
<h3>
Legge di Oersted
</h3>
<p>
<i>Caso particolare della <a href="https://it.wikipedia.org/wiki/Legge_di_Amp%C3%A8re">Legge di Ampère</a>.</i>
</p>
<p>
Il modulo del campo magnetico <Latex>B</Latex> prodotto da un filo in cui passa una corrente continua <Latex>I</Latex> alla distanza <Latex>s</Latex> è:
</p>
<p>
<Latex>{r`\left | \vec{B} \right | = \frac{\mu \cdot I}{2 \pi r}`}</Latex>
</p>
<p>
<Todo>Verso di B?</Todo>
</p>
</Panel>
</Split>
<h2>
Induzione elettromagnetica
</h2>
<Split>
<Panel>
<h3>
Forza elettromotrice indotta
</h3>
<p>
Un conduttore perpendicolare ad un campo magnetico può ottenere una differenza di potenziale se messo in movimento in un direzione perpendicolare alla direzione del conduttore e del campo.
</p>
<p>
La differenza di potenziale si crea a causa della forza magnetica, che fa spostare tutti gli elettroni verso un capo del conduttore.
</p>
<p>
Essa vale:
</p>
<p>
<Latex>{r`\Delta V_{indotta} = v \cdot B \cdot L`}</Latex>
</p>
<p>
Dove <Latex>v</Latex> è la velocità del conduttore, <Latex>B</Latex> è l'intensità del campo magnetico ed <Latex>L</Latex> è la lunghezza del conduttore.
</p>
</Panel>
<Panel>
<h3>
Flusso magnetico in una spira
</h3>
<p>
In un campo magnetico <Latex>{r`B`}</Latex> uniforme e perpendicolare al piano di una spira di area <Latex>{r`A`}</Latex>, il flusso magnetico si può determinare con la <i>Legge di Farady-Neumann-Lenz</i>:
</p>
<p>
<Latex>{r`\Phi_B = \vec{B} \cdot \vec{A} = B \cdot A \cdot \cos(\alpha)`}</Latex>
</p>
</Panel>
<Panel>
<h3>
Legge di Faraday
</h3>
<p>
Dice che la forza elettromotrice indotta dipende dalla variazione nel tempo del flusso magnetico.
</p>
</Panel>
</Split>

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import style from './home.css'
import { Component } from 'preact';
import Panel from '../components/panel';
import Split from '../components/split';
import Todo from '../components/todo';
export default class Home extends Component {
render() {
return (
<div>
<h1>Appuntiweb <small>di <a href="https://steffo.eu/">Steffo</a></small></h1>
<h2>
Argomenti
</h2>
<Split>
<Panel>
<h2>
<a href="/fisica">Fisica</a>
</h2>
<p>
Appunti delle <a href="http://personale.unimore.it/rubrica/contenutiad/brunetti/2019/58025/N0/N0/9999">lezioni di Fisica</a> del <a href="https://www.unimore.it/didattica/mlaurea.html?ID=54">corso triennale di Informatica</a> all'<a href="https://www.unimore.it/">Unimore</a>, tenute dalla <a href="https://personale.unimore.it/rubrica/dettaglio/brunetti">Prof.ssa Rossella Brunetti</a> nel primo semestre dell'Anno Accademico 2019/2020.
</p>
</Panel>
<Panel>
<h2>
<a href="https://github.com/Steffo99/appunti-universitari/tree/master/2019_SistemiOperativi/Arzigogoli">Sistemi Operativi</a>
</h2>
<p>
Soluzioni agli <a href="https://weblab.ing.unimore.it/people/andreolini/didattica/sistemi-operativi/index.html#arzigogoli">Arzigogoli</a> proposti dal <a href="https://personale.unimore.it/rubrica/dettaglio/andreolini">Prof. Mauro Andreolini</a> durante le <a href="https://personale.unimore.it/rubrica/contenutiad/andreolini/2019/58027/N0/N0/9999">lezioni di Sistemi Operativi</a> del <a href="https://www.unimore.it/didattica/mlaurea.html?ID=54">corso triennale di Informatica</a> all'<a href="https://www.unimore.it/">Unimore</a> tenutesi nel primo semestre dell'Anno Accademico 2019/2020.
</p>
</Panel>
<Panel>
<h2>
<a href="https://github.com/Steffo99/appunti-universitari/tree/master/2018_AlgoritmiEStruttureDati">Algoritmi e Strutture Dati</a>
</h2>
<p>
Appunti delle <a href="https://personale.unimore.it/rubrica/contenutiad/mmontangero/2018/58133/N0/N0/9999">lezioni di Algoritmi e Strutture Dati</a> del <a href="https://www.unimore.it/didattica/mlaurea.html?ID=54">corso triennale di Informatica</a> all'<a href="https://www.unimore.it/">Unimore</a>, tenute dalla <a href="https://personale.unimore.it/rubrica/dettaglio/mmontangero">Prof.ssa Manuela Montangero</a> nel secondo semestre dell'Anno Accademico 2018/2019.
</p>
</Panel>
<Panel>
<h2>
<a href="/vldigeometria">Videolezioni di Geometria</a>
</h2>
<p>
Ottime videolezioni di Geometria con licenza <a href="https://creativecommons.org/licenses/by-nc-sa/4.0/">CC BY-NC-SA 4.0</a> che ho trovato sul <a href="https://dolly.fim.unimore.it/2018/course/view.php?id=14#section-0">portale Dolly 2018</a> dell'<a href="https://www.unimore.it/">Unimore</a>.
</p>
</Panel>
<Panel>
<h2>
<a href="/mingwinstall">Come installare MinGW</a>
</h2>
<p>
Un breve tutorial con immagini su come installare e configurare <a href="https://it.wikipedia.org/wiki/MinGW">MinGW</a> per compilare programmi C e C++ su Windows.
</p>
</Panel>
</Split>
<h2>
Altre collegamenti utili
</h2>
<Split>
<Panel>
<h2>
<a href="https://t.me/unimoreinfo">@unimoreinfo</a>
</h2>
<p>
Il gruppo <a href="https://telegram.org/">Telegram</a> del corso di Informatica dell'Unimore!
</p>
</Panel>
<Panel>
<h2>
<a href="https://calendar.google.com/calendar?cid=MmYza2o2M3VuZWQ1cmZqaGpmOGY0MWFrNmdAZ3JvdXAuY2FsZW5kYXIuZ29vZ2xlLmNvbQ">Calendario Lezioni</a>
</h2>
<p>
Calendario Google <small>quasi</small> sempre aggiornato delle lezioni e degli esami del secondo anno dell'<a href="https://www.unimore.it/">Unimore</a> durante l'Anno Accademico 2019/2020.
</p>
</Panel>
<Panel>
<h2>
<a href="http://erre2.fermitech.info/dashboard">Erre2</a>
</h2>
<p>
Portale contenente appunti e riassunti mantenuto da <a href="https://github.com/LBindustries">Lorenzo Balugani</a>.
</p>
</Panel>
<Panel>
<h2>
<a href="https://github.com/vezzalinistefano/Appunti-Algoritmi">vezzalinistefano/Appunti-Algoritmi</a>
</h2>
<p>
Appunti di Algoritmi e Strutture Dati mantenuti da <a href="https://github.com/vezzalinistefano/">Vezzalini Stefano</a>.
</p>
</Panel>
</Split>
</div>
)
}
}

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import style from './vldigeometria.css';
import { Component } from 'preact';
import Markdown from '../components/markdown';
import Panel from '../components/panel';
const r = String.raw;
export default class MingwInstall extends Component {
render() {
//Imported from unimore-info-wiki
return (
<div>
<h1>Come installare MinGW</h1>
<Panel>
<p> Scaricate <a href="https://osdn.net/projects/mingw/downloads/68260/mingw-get-setup.exe/">l'installer ufficiale</a>,
ed eseguitelo.</p><img src="https://i.imgur.com/mDZSqjV.png" />
<p> Dovrebbe comparire questa schermata. Cliccate su <code>Install</code>, poi scegliete una cartella di installazione
(ricordatevela!) e poi <code>Continue</code>. Lasciate stare le altre opzioni, dovrebbero essere tutte spuntate,
tranne <code>For all users</code>, che dovrebbe essere disattivato.</p><img src="https://i.imgur.com/brdw8Xy.png" />
<p> Aspettate che finisca il download. Pochi secondi dopo, dovrebbe finire e dovrebbe apparire un tasto
<code>Continue</code>. Premetelo.</p><img src="https://i.imgur.com/aPTwrxz.png" />
<p> Dovrebbe apparirvi questa finestra. L'installer di MinGW è una specie di gestore pacchetti (tipo <code>apt</code> su
Ubuntu); potete scegliere quali pacchetti installare, e quindi quali funzionalità.</p><img src="https://i.imgur.com/5QLSkFN.png" />
<p> Nel nostro caso, dovrebbero servirci <code>mingw32-base-bin</code> (per il C e alcune librerie C++) e
<code>mingw32-gcc-g++-bin</code> (per il C++). Cliccate, quindi, sui due quadratini corrispondenti, e premete
<code>Mark for Installation</code>. Dovrebbe comparire una freccia gialla sul quadratino.</p><img src="https://i.imgur.com/zP74nks.png" />
<p> Ora, è il momento di installare i pacchetti. Aprite il menù <code>Installation</code>, poi premete
<code>Apply Changes</code>, e di nuovo <code>Apply</code>.</p><img src="https://i.imgur.com/jp4uz5B.png" />
<p> Lasciate che scarichi, ci vorrà un po'. Guardatevi un video nel frattempo, fatevi una partitina a qualcosa, tornate
dopo circa 10 minuti.</p><img src="https://i.imgur.com/Lq9IepY.png" />
<p> Una volta installato, dobbiamo aggiungere <code>g++</code> ai programmi eseguibili da Prompt dei Comandi: premete il
tasto <kbd>Windows</kbd>, e scrivete <code>PATH</code>. Windows dovrebbe trovarvi automaticamente quell'opzione.</p>
<img src="https://i.imgur.com/dy3b5Ub.png" />
<p> Dentro la finestra di <i>Proprietà del Sistema</i>, premete <code>Variabili d'ambiente</code>.</p><img src="https://i.imgur.com/FjYpT1n.png" />
<p> Trovate la variabile d'ambiente globale <code>Path</code>, e fateci doppio click per modificarla.</p><img src="https://i.imgur.com/klZQ9So.png" />
<p> Ora dovreste vedere l'elenco di tutte le cartelle contenenti programmi eseguibili da terminale: dobbiamo aggiungere
quella di MinGW! Premete <code>Sfoglia</code>.</p><img src="https://i.imgur.com/F6lBCqS.png" />
<p> Trovate la cartella in cui avete installato MinGW (vi avevo detto di ricordarvela!); entrateci, poi selezionate la
sottocartella <code>bin</code> e premete <code>OK</code> su tutte le finestre che avete aperto fino ad ora,
chiudendole.</p>
<p> Complimenti! Avete installato MinGW e potete compilare programmi C e C++ da Windows! Avete a disposizione
<code>gcc</code> e <code>g++</code> sul Prompt dei Comandi, e potete finalmente creare dei file .exe! </p>
</Panel>
</div>
);
}
}

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import style from './vldigeometria.css';
import { Component } from 'preact';
import Markdown from '../components/markdown';
import Panel from '../components/panel';
const r = String.raw;
export default class VlDiGeometria extends Component {
render() {
return (
<div>
<h1>Videolezioni di Geometria</h1>
<Panel>
<Markdown>{r`
Tutte le videolezioni sono state pubblicate sotto licenza [CC BY-NC-SA 4.0](https://creativecommons.org/licenses/by-nc-sa/4.0/) dalla Prof.ssa Beatrice Ruini nell'anno accademico 2018/2019 sul [portale Dolly 2018](https://dolly.fim.unimore.it/2018/course/view.php?id=14#section-0) (Moodle).
Per comodità, ho estratto l'url sorgente del video dall'embed presente nella rispettiva pagina.
1. [Definizione di Spazio Vettoriale](https://www.youtube.com/watch?v=7eHEzf4403c) (1:17:29)
2. [Sottospazi vettoriali I](https://www.youtube.com/watch?v=FPqrULk5HBU) (37:15)
3. [Sottospazi vettoriali II](https://www.youtube.com/watch?v=ubDWUw9hk0k) (43:26)
4. [Sottospazi vettoriali III](https://www.youtube.com/watch?v=381n4NPb6Oc) (40:29)
5. [Lineare dipendenza e indipendenza](https://www.youtube.com/watch?v=9YVQ5olYrh0) (56:12)
6. [Basi di uno spazio vettoriale I](https://www.youtube.com/watch?v=mEF_lcTzEoE) (25:52)
7. [Basi di uno spazio vettoriale II](https://www.youtube.com/watch?v=k1r9JfXY53k) (48:24)
8. [Teorema di Grassmann](https://www.youtube.com/watch?v=3sqB-MMyCWM) (32:36)
9. [Basi e Matrici](https://www.youtube.com/watch?v=Rd6AB_jE7YI) (27:06)
10. [Definizione di Applicazioni Lineari](https://www.youtube.com/watch?v=rmd7ffZeVYk) (16:23)
11. [Proprietà delle Applicazioni Lineari](https://www.youtube.com/watch?v=MH7ztQGkqmw) (31:58)
12. [Definizione di determinante](https://www.youtube.com/watch?v=EwubcLwBdzk) (36:43)
13. [Proprietà e metodo di triangolazione](https://www.youtube.com/watch?v=SFusGarV6HI) (22:36)
14. [Teorema di Laplace](https://www.youtube.com/watch?v=BqZDWnKl2nQ) (29:03)
15. [4 applicazioni del Teorema di Laplace](https://www.youtube.com/watch?v=2tr3y725GY0) (47:53)
16. [Spazi vettoriali euclidei reali - Parte 1](https://www.youtube.com/watch?v=W7Z1hm-jwMM) (28:46)
17. [Spazi vettoriali euclidei reali - Parte 2](https://www.youtube.com/watch?v=zjmKE9TMGm8) (27:17)
18. [Autovalori e autovettori](https://www.youtube.com/watch?v=XlrlcnvcTtQ) (33:00)
19. [Polinomio caratteristico](https://www.youtube.com/watch?v=61icRbgWTdI) (31:31)
20. [Teorema diagonalizzabilità](https://www.youtube.com/watch?v=wm5V6en9OFo) (18:49)
21. [Spazi affini](https://player.vimeo.com/video/291457587) (20:46)
22. [Sottospazi affini](https://player.vimeo.com/video/291458991) (21:32)
23. [Parallelismo e Riferimenti Affini](https://player.vimeo.com/video/291510181) (16:57)
24. [Rappresentazione di Sottospazi Affini](https://player.vimeo.com/video/291510296) (31:17)
25. [Spazi Euclidei](https://player.vimeo.com/video/291510612) (35:57)
26. [Teoria dei ranghi](https://player.vimeo.com/video/291510964) (9:44)
27. [Teoria dei ranghi 2](https://player.vimeo.com/video/291510862) (14:44)
Nell'anno accademico 2018/2019 non sono stati trattati gli argomenti nei video 21, 22 e 23.
`}</Markdown>
</Panel>
</div>
);
}
}